SiLeBAT/FSK-Lab

INSERT INTO "Literatur" VALUES(240,'Florent Baty',2012,'Package \u2018nlstools\u2019',NULL,NULL,NULL,NULL,NULL,NULL,'http://cran.r-project.org/web/packages/nlstools/',NULL,NULL,NULL);
INSERT INTO "Literatur" VALUES(242,'Jagannath',2005,'Comparison of the thermal inactivation of Bacillus subtilis spores in\u000afoods using the modified Weibull and Bigelow equations',NULL,'Food Microbiology','22',NULL,233,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Literatur" VALUES(243,'Zwietering, M.H.',1990,'Modeling of the bacterial growth curve','Several sigmoidal functions (logistic, Gompertz, Richards, Schnute, and Stannard) were compared to describe a bacterial growth curve. They were compared statistically by using the model of Schnute, which is a comprehensive model, encompassing all other models. The t test and the F test were used. With the t test, confidence intervals for parameters can be calculated and can be used to distinguish between models. In the F test, the lack of fit of the models is compared with the measuring error. Moreover, the models were compared with respect to their ease of use. All sigmoidal functions were modified so that they contained biologically relevant parameters. The models of Richards, Schnute, and Stannard appeared to be basically the same equation. In the cases tested, the modified Gompertz equation was statistically sufficient to describe the growth data of Lactobacillus plantarum and was easy to use','Applied and Environmental Microbiology','56','6',1875,NULL,'http://www.scopus.com/inward/record.url?eid=2-s2.0-0025198763&partnerID=40&md5=3398263ee4ac9f77cc75ff67d139de5f',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(244,'Zwietering, M.H.',1991,'Modeling of bacterial growth as a function of temperature','The temperature of chilled foods is a very important variable for microbial safety in a production and distribution chain. To predict the number of organisms as a function of temperature and time, it is essential to model the lag time, specific growth rate, and asymptote (growth yield) as a function of temperature. The objective of this research was to determine the suitability and usefulness of different models, either available from the literature or newly developed. The models were compared by using an F test, by which the lack of fit of the models was compared with the measuring error. From the results, a hyperbolic model was selected for the description of the lag time as a function of temperature. Modified forms of the Ratkowsky model were selected as the most suitable model for both the growth rate and the asymptote as a function of temperature. The selected models could be used to predict experimentally determined numbers of organisms as a function of temperature and time','Applied and Environmental Microbiology','57','4',1094,NULL,'http://www.scopus.com/inward/record.url?eid=2-s2.0-0025777467&partnerID=40&md5=8b1cf0cc74caf1dc30b0c6ed3d53406c',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(245,'McKellar, R.C.',2004,'Modeling Microbial Responses in Food',NULL,NULL,NULL,NULL,NULL,NULL,'http://books.google.de/books?id=xaNj6xt_5iUC',6,NULL,NULL);
INSERT INTO "Literatur" VALUES(249,'Mafart, P.',2002,'On calculating sterility in thermal preservation methods: application of the Weibull frequency distribution model','A simple and parsimonious model which originated from the Weibull frequency distribution was proposed to describe nonlinear survival curves of spores. This model was suitable for downward concavity curves (Bacillus cereus and Bacillus pumilus), as well as for upward concavity curves (Clostridium botulinum). It was shown that traditional F values calculated from this new model were no longer additive, to such an extent that a heat treatment should be better characterized by the obtained decimal reduction of spores. A modified Bigelow method was then proposed to assess this decade reduction or to optimize the heat treatment for a target reduction ratio','Int.J.Food Microbiol.','72','1-2',107,NULL,'PM:11843401',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(250,'Gaillard, S.',1998,'Model for combined effects of temperature, pH and water activity on thermal inactivation of Bacillus cereus spores','Initially, the effect of water activity (a(w)) on heat resistance of Bacillus cereus spores (decimal reduction time) was investigated. A linear relationship was found between log D and 1-a(w). The combined effects of temperature (85-105\u252c\u2591C), pH (4.56.5) and water activity (0.80-1) were then studied. A four parameter model was fitted to the data. This model appeared to be parsimonious with each parameter having a biological significance. Interactions between factors were observed but they accounted for <2.4% of the total variation and they were not taken into account by the model.','Journal of Food Science','63','5',887,NULL,'http://www.scopus.com/inward/record.url?eid=2-s2.0-0031787613&partnerID=40&md5=277f81df171a9478a56fc3c47876a2b4',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(251,'Mafart, P.',1998,'Modeling Combined Effects of Temperature and pH on Heat Resistance of Spores by a Linear-Bigelow Equation','A generalized linear-Bigelow model was proposed to describe the effects of both temperature and pH on spore heat resistance. The model required only 3 parameters, each having a physicochemical significance. In addition to the conventional z value, the effect of pH on thermal resistance of spores was characterized by a zpH value. Although the model neglected interactions between temperature and pH, its goodness of fit and its robustness enable it to be applied for optimization of heat treatments. Further experiments need to be undertaken to validate the model under industrial conditions','Journal of Food Science','63','1',6,NULL,'http://dx.doi.org/10.1111/j.1365-2621.1998.tb15662.x',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(252,'Davey, K.R.',1993,'Extension of the Generalized Sterilization Chart for Combined Temperature and pH','A practical procedure is presented to predict the influence of combined temperature and pH on the exposure time for sterilization. The procedure consists of the generalized temperature dependent sterilization chart and, an equation for combined thermal-pH kinetics. It is illustrated using Clostridium botulinum spores in a range of foods. The value of sterilization temperature is chosen to simulate conditions used in commercial processing. The procedure could be used with this and other bacterial contaminants in different foods','LWT - Food Science and Technology','26','5',476,NULL,'http://www.sciencedirect.com/science/article/pii/S0023643883710935',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(253,'Mafart, P.',2010,'Quantification of spore resistance for assessment and optimization of heating processes: a never-ending story','The assessment and optimization of food heating processes require knowledge of the thermal resistance of target spores. Although the concept of spore resistance may seem simple, the establishment of a reliable quantification system for characterizing the heat resistance of spores has proven far more complex than imagined by early researchers. This paper points out the main difficulties encountered by reviewing the historical works on the subject. During an early period, the concept of individual spore resistance had not yet been considered and the resistance of a strain of spore-forming bacterium was related to a global population regarded as alive or dead. A second period was opened by the introduction of the well-known D parameter (decimal reduction time) associated with the previously introduced z-concept. The present period has introduced three new sources of complexity: consideration of non log-linear survival curves, consideration of environmental factors other than temperature, and awareness of the variability of resistance parameters. The occurrence of non log-linear survival curves makes spore resistance dependent on heating time. Consequently, spore resistance characterisation requires at least two parameters. While early resistance models took only heating temperature into account, new models consider other environmental factors such as pH and water activity ("horizontal extension"). Similarly the new generation of models also considers certain environmental factors of the recovery medium for quantifying "apparent heat resistance" ("vertical extension"). Because the conventional F-value is no longer additive in cases of non log-linear survival curves, the decimal reduction ratio should be preferred for assessing the efficiency of a heating process','Food Microbiol.','27','5',568,NULL,'PM:20510772',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(254,'Baty, Florent',2013,'Package \u2018nlstools\u2019','null',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Literatur" VALUES(262,'Jewell',2012,'Comparison of 1-step and 2-step methods of fitting microbiological models','?',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Literatur" VALUES(264,'Huang, L.',2008,'Growth kinetics of Listeria monocytogenes in broth and beef frankfurters--determination of lag phase duration and exponential growth rate under isothermal conditions','The objective of this study was to develop a new kinetic model to describe the isothermal growth of microorganisms. The new model was tested with Listeria monocytogenes in tryptic soy broth and frankfurters, and compared with 2 commonly used models-Baranyi and modified Gompertz models. Bias factor (BF), accuracy factor (AF), and root mean square errors (RMSE) were used to evaluate the 3 models. Either in broth or in frankfurter samples, there were no significant differences in BF (approximately 1.0) and AF (1.02 to 1.04) among the 3 models. In broth, the mean RMSE of the new model was very close to that of the Baranyi model, but significantly lower than that of the modified Gompertz model. However, in frankfurters, there were no significant differences in the mean RMSE values among the 3 models. These results suggest that these models are equally capable of describing isothermal bacterial growth curves. Almost identical to the Baranyi model in the exponential and stationary phases, the new model has a more identifiable lag phase and also suggests that the bacteria population would increase exponentially until the population approaches to within 1 to 2 logs from the stationary phase. In general, there is no significant difference in the means of the lag phase duration and specific growth rate between the new and Baranyi models, but both are significantly lower than those determined from the modified Gompertz models. The model developed in this study is directly derived from the isothermal growth characteristics and is more accurate in describing the kinetics of bacterial growth in foods','J Food Sci','73','5',NULL,NULL,'PM:18576996',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(265,'Huang, L.',2013,'USDA Integrated Pathogen Modeling Program',NULL,NULL,NULL,NULL,NULL,NULL,'http://www.ars.usda.gov/Main/docs.htm?docid=23355',NULL,NULL,NULL);
INSERT INTO "Literatur" VALUES(266,'Buchanan, R.L.',1997,'When is simple good enough: a comparison of the Gompertz, Baranyi, and three-phase linear models for fitting bacterial growth curves','The use of primary mathematical models with curve fitting software is dramatically changing quantitative food microbiology. The two most widely used primary growth models are the Baranyi and Gompertz models. A three-phase linear model was developed to determine how well growth curves could be described using a simpler model. The model divides bacterial growth curves into three phases: the lag and stationary phases where the specific growth rate is zero (gm=0), and the exponential phase where the logarithm of the bacterial population increases linearly with time (gm=constant). The model has four parameters: No(Log8of initial population density), NMAX(Log8of final population density), tLAG(time when lag phase ends), and tMAX(time when exponential phase ends). A comparison of the linear model was made against the Baranyi and Gompertz models, using established growth data forEscherichia coli0157:H7. The growth curves predicted by the three models showed good agreement. The linear model was more \u00d4\u00c7\u00ffrobust'' than the others, especially when experimental data were minimal. The physiological assumptions underlying the linear model are discussed, with particular emphasis on assuring that the model is consistent with bacterial behavior both as individual cells and as populations. It is proposed that the transitional behavior of bacteria at the end of the lag phase can be explained on the basis of biological variability','Food Microbiology','14','4',313,NULL,'http://www.sciencedirect.com/science/article/pii/S0740002097901258',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(267,'Huang, Lihan',2013,'Optimization of a new mathematical model for bacterial growth','The objective of this work was to optimize a mathematical equation for use as a primary kinetic model that employed a new approach to describe the three-phase growth of bacteria under constant temperature conditions. This research adopted an optimization algorithm in combination with the Runge\u00d4\u00c7\u00f4Kutta method to solve the differential form of the new growth model in search of an optimized lag phase transition coefficient (LPTC), which is used to define the adaption and duration of lag phases of bacteria prior to exponential growth. Growth curves of Listeria monocytogenes, Escherichia coli O157:H7, and Clostridium perfringens, selected from previously published data, were analyzed to obtain an optimized LPTC for each growth curve and a global LPTC for all growth curves. With the new optimized LPTC, the new growth model could be used to accurately describe the bacterial growth curves with three distinctive phases (lag, exponential, and stationary). The new optimized LPTC significantly improved the performance and applicability of the new model. The results of statistical analysis (ANOVA) suggested that the new growth model performed equally well with the Baranyi model. It can be used as an alternative primary model for bacterial growth if the bacterial adaption is more significant in controlling the lag phase development','Food Control','32','1',283,NULL,'http://www.sciencedirect.com/science/article/pii/S0956713512006214',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(273,'Baranyi, J.',1995,'Mathematics of predictive food microbiology','Commonly encountered problems related to modelling bacterial growth in food are analysed from a mathematical point of view. Modelling techniques and terms, some misused, are discussed and an attempt is made to clarify how, and under what conditions, they may be used. A theoretical framework is given to provide a basis in which mathematical models having been used in predictive microbiology can be embedded. By using several simplifying idealizations as a compromise between the complexity of the biological system and the available data, a practically usable model becomes available','International Journal of Food Microbiology','26','2',199,NULL,'http://smas.chemeng.ntua.gr/miram/files/publ_237_10_2_2005.pdf',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(274,'Huang, Lihan',2009,'Thermal inactivation of Listeria monocytogenes in ground beef under isothermal and dynamic temperature conditions','The objective of this research was to compare the suitability of three kinetic models for describing the survival of a cocktail of Listeria monocytogenes in ground beef under both isothermal and dynamic temperature conditions. Ground beef (93% lean), inoculated with a 4-strain cocktail of L. monocytogenes, was subjected to heating at 57, 60, 63, or 66 -\u00a6C to develop isothermal kinetic models. Experimental data showed that the isothermal survival curves were not strictly linear and were downwardly concaved. The isothermal inactivation of L. monocytogenes in ground beef was better described by two nonlinear kinetic models, the Weibull-type and the modified Gompertz models. Analytical results showed that root mean square error values (RMSE) of the Weibull-type and the modified Gompertz models were 0.19 and 0.20 log(CFU/g), both significantly smaller than that of the linear model (0.48 log(CFU/g)). Under linear heating dynamic conditions, however, only the modified Gompertz model, with a RMSE of only 0.71 log(CFU/g), was suitable for describing the survival of the pathogen. Both linear and Weibull-type models grossly underestimated the survival of L. monocytogenes in ground beef during dynamic heating','Journal of Food Engineering','90','3',380,NULL,'http://www.sciencedirect.com/science/article/pii/S0260877408003439',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(279,'Huang, L.',2011,'Evaluating the effect of temperature on microbial growth rate--the Ratkowsky and a Belehradek-type models','The objective of this paper to conduct a parallel comparison of a new Belehradek-type growth rate (with an exponent of 1.5, or the Huang model), Ratkowsky square-root, and Ratkowsky square equations as secondary models for evaluating the effect of temperature on the growth of microorganisms. Growth rates of psychrotrophs and mesophiles were selected from the literature, and independently analyzed with the 3 models using nonlinear regression. Analysis of variance (ANOVA) was used to compare the means of growth rate (mu), estimated minimum temperature (T(min) ), approximate standard errors (SE) of T(min) , model mean square errors (MSE), accuracy factor (A(f) ), bias factor (B(f) ), relative residual errors (delta), Akaike information criterion (AICc), and Bayesian information criterion (BIC). Based on the estimated T(min) values, the Huang model distinctively classified the bacteria into 2 groups (psychrotrophs and mesophiles). No significant difference (P > 0.05) was observed among the means of the mu values reported in the literature or estimated by the 3 models, suggesting that all 3 models were suitable for curve fitting. Nor was there any significant difference in MSE, SE, delta, A(f) , B(f) , AICc, and BIC. The T(min) values estimated by the Huang model were significantly higher than those estimated by the Ratkowsky models, but were in closer agreement with the biological minimum temperatures for both psychrotrophs and mesophiles. The T(min) values estimated by the Ratkowsky models systematically underestimated the minimum growth temperatures. In addition, statistical estimation showed that the mean exponent for the new Belehradek-type growth rate model may indeed be 1.5, further supporting the validity of the Huang model','J Food Sci','76','8',NULL,NULL,'PM:22417595',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(280,'Ratkowsky, D.A.',1983,'Model for bacterial culture growth rate throughout the entire biokinetic temperature range','The "square-root" relationship proposed by Ratkowsky et al. (J. Bacteriol. 149:1-5, 1982) for modeling the growth rate of bacteria below the optimum growth temperature was extended to cover the full biokinetic temperature range. Two of the four parameters of this new nonlinear regression model represent minimum and maximum temperature bounds, respectively, for the predicted growth of the culture. The new model is easy to fit and has other desirable statistical properties. For example, the least-squares estimators of the parameters of the model were almost unbiased and normally distributed. The model applied without exception to all bacterial cultures for which we were able to obtain data. Results for 30 strains are reported','J Bacteriol.','154','3',1222,NULL,'PM:6853443',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(282,'Huang, L.',2011,'Effect of temperature on microbial growth rate-mathematical analysis: the Arrhenius and Eyring-Polanyi connections','The objective of this work is to develop a mathematical model for evaluating the effect of temperature on the rate of microbial growth. The new mathematical model is derived by combination and modification of the Arrhenius equation and the Eyring-Polanyi transition theory. The new model, suitable for both suboptimal and the entire growth temperature ranges, was validated using a collection of 23 selected temperature-growth rate curves belonging to 5 groups of microorganisms, including Pseudomonas spp., Listeria monocytogenes, Salmonella spp., Clostridium perfringens, and Escherichia coli, from the published literature. The curve fitting is accomplished by nonlinear regression using the Levenberg-Marquardt algorithm. The resulting estimated growth rate (mu) values are highly correlated to the data collected from the literature (R(2) = 0.985, slope = 1.0, intercept = 0.0). The bias factor (B(f) ) of the new model is very close to 1.0, while the accuracy factor (A(f) ) ranges from 1.0 to 1.22 for most data sets. The new model is compared favorably with the Ratkowsky square root model and the Eyring equation. Even with more parameters, the Akaike information criterion, Bayesian information criterion, and mean square errors of the new model are not statistically different from the square root model and the Eyring equation, suggesting that the model can be used to describe the inherent relationship between temperature and microbial growth rates. The results of this work show that the new growth rate model is suitable for describing the effect of temperature on microbial growth rate. Practical Application: Temperature is one of the most significant factors affecting the growth of microorganisms in foods. This study attempts to develop and validate a mathematical model to describe the temperature dependence of microbial growth rate. The findings show that the new model is accurate and can be used to describe the effect of temperature on microbial growth rate in foods','J Food Sci','76','8',NULL,NULL,'PM:22417589',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(285,'Buchanan, R.L.',1995,'Model for the non-thermal inactivation of Listeria monocytogenes in a reduced oxygen environment',NULL,'Food Microbiology','12','0',203,NULL,'http://www.sciencedirect.com/science/article/pii/S0740002095800999',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(286,'Fang, Ting',2012,'Growth Kinetics and Model Comparison of Cronobacter sakazakii in Reconstituted Powdered Infant Formula','Abstract:\u00d4\u00c7\u00e9 Cronobacter sakazakii is a life-threatening bacterium, infrequently implicated in illnesses associated with the consumption of powdered infant formula (PIF). It can cause rare but invasive infections in neonatal infants who consume contaminated PIF. The objective of this research was to investigate the growth kinetics and develop mathematical models to predict the growth of heat-injured C. sakazakii in reconstituted PIF (RPIF). RPIF, inoculated with a 6-strain cocktail of non-heat-treated (uninjured) or heat-injured C. sakazakii, was incubated at different temperatures to develop growth models. Except for storage at 6 -\u00a6C, C. sakazakii grew well at all test temperatures (10 to 48 -\u00a6C). Uninjured C. sakazakii exhibited no observable lag phase, while a lag phase was apparent in heat-treated cells. A simple 3-parameter logistic equation was used to fit growth curves for non-heat-treated cells, while both Baranyi and Huang models were suitable for heat-treated C. sakazakii. Calculated minimum and maximum growth temperatures were 6.5 and 51.4 -\u00a6C for non-heat-treated cells, and 6.9 and 50.1 -\u00a6C for heat-treated cells of C. sakazakii in RPIF, respectively. There was no significant difference between growth rates of non-heat-treated and heat-injured cells in RPIF. For heat-treated cells of C. sakazakii, the lag phase was temperature-dependent and very short (between 25 -\u00a6C and 48 -\u00a6C). These results suggest that both non-heat-treated and heat-injured C. sakazakii cells may present a risk to infants if the pathogens are not completely destroyed by heat in RPIF and then exposed to subsequent temperature abuse. Practical Application:\u00d4\u00c7\u00e9 C. sakazakii is a life-threatening bacterium found in powdered infant formula (PIF). This study shows that the uninjured bacterium exhibits very short or no lag phase if not refrigerated and can grow well in reconstituted PIF (RPIF), while the heat-injured cells can multiply at an equivalent rate following metabolic recovery. Temperature abuse may allow C. sakazakii to grow and endanger infants fed with RPIF. Predictive models developed in this study can be used to estimate the growth and conduct risk assessments of this pathogen','Journal of Food Science','77','9',NULL,NULL,'http://dx.doi.org/10.1111/j.1750-3841.2012.02873.x',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(287,'Fang, T.',2013,'Growth kinetics of Listeria monocytogenes and spoilage microorganisms in fresh-cut cantaloupe','The main objective of this study was to investigate the growth kinetics of Listeria monocytogenes and background microorganisms in fresh-cut cantaloupe. Fresh-cut cantaloupe samples, inoculated with three main serotypes (1/2a, 1/2b, and 4b) of L. monocytogenes, were incubated at different temperatures, ranging from 4 to 43 degrees C, to develop kinetic growth models. During storage studies, the population of both background microorganisms and L. monocytogenes began to increase almost immediately, with little or no lag phase for most growth curves. All growth curves, except for two growth curves of L. monocytogenes 1/2a at 4 degrees C, developed to full curves (containing exponential and stationary phases), and can be described by a 3-parameter logistic model. There was no significant difference (P = 0.28) in the growth behaviors and the specific growth rates of three different serotypes of L. monocytogenes inoculated to fresh-cut cantaloupe. The effect of temperature on the growth of L. monocytogenes and spoilage microorganisms was evaluated using three secondary models. For L. monocytogenes, the minimum and maximum growth temperatures were estimated by both the Ratkowsky square-root and Cardinal parameter models, and the optimum temperature and the optimum specific growth rate by the Cardinal parameter model. An Arrhenius-type model provided more accurate estimation of the specific growth rate of L. monocytogenes at temperatures <4 degrees C. The kinetic models developed in this study can be used by regulatory agencies and food processors for conducting risk assessment of L. monocytogenes in fresh-cut cantaloupe, and for estimating the shelf-life of fresh-cut products','Food Microbiol','34','1',174,NULL,'PM:23498195',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(288,'Rosso, L.',1993,'An unexpected correlation between cardinal temperatures of microbial growth highlighted by a new model','A new model for the prediction of microbial-specific growth rate as a function of temperature is presented. The four parameters of this model are the three cardinal temperatures (Tmax, Tmin and Topt) and the specific growth rate at the optimum temperature (mu opt). A comparison with three other models was made on the basis of several criteria (simplicity and biological significance of parameters, applicability, quality of fit, minimum structural correlations and ease of determination of parameters). A detailed comparison of a 217-point data set, and an extensive comparison of 47 different data sets show that the new model is better than its competitors. The three cardinal temperatures were found to be independent of mu opt. A very strong and unexpected linear correlation between the cardinal temperatures was observed. The consequences of this biological result are discussed, even though causes remain unknown','J Theor.Biol','162','4',447,NULL,'PM:8412234',1,NULL,NULL);
INSERT INTO "Literatur" VALUES(289,'Geeraerd, A.H.',2005,'GInaFiT, a freeware tool to assess non-log-linear microbial survivor curves',NULL,'International Journal of Food Microbiology','102',NULL,95,NULL,NULL,1,NULL,NULL);
INSERT INTO "Literatur" VALUES(290,'Albert, I.',2005,'A modified Weibull model for bacterial inactivation',NULL,'International Journal of Food Microbiology','100',NULL,197,NULL,NULL,1,NULL,NULL);
INSERT INTO "Einheiten" VALUES(1,'log10(Anzahl pro g)','log10 Anzahl (Zellen, Partikel, ...) pro Gramm (log10 Anzahl/g)','log10(number of objects per g)','Number Content (count/mass)','log10(1/g)','1/g','10^x','log10(x)',NULL,'log10(count/g)','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',TRUE);
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INSERT INTO "Einheiten" VALUES(10,'log10(PBE pro g)','log10 PBE (pfu) pro Gramm (log10 PBE/g)','log10(Plaque forming units per g)','Number Content (count/mass)','log10(1/g)','1/g','10^x','log10(x)','PFU','log10(count/g)','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(11,'log10(PBE pro 25g)','log10 PBE (pfu) pro 25 Gramm (log10 PBE/25g)','log10(Plaque forming units per 25g)','Number Content (count/mass)','log10(1/25g)','1/g','10^x/25','log10(x*25)','PFU','log10(count/25g)','<unitDefinition id="item_25g"><listOfUnits><unit kind="item"/><unit exponent="-1" multiplier="25" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(12,'log10(PBE pro 100g)','log10 PBE (pfu) pro 100 Gramm (log10 PBE/100g)','log10(Plaque forming units per 100g)','Number Content (count/mass)','log10(1/100g)','1/g','10^x/100','log10(x*100)','PFU','log10(count/100g)','<unitDefinition id="item_100g"><listOfUnits><unit kind="item"/><unit scale="2" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(13,'log10(PBE pro ml)','log10 PBE (pfu) pro Milliliter (log10 PBE/ml)','log10(Plaque forming units per ml)','Number Concentration (count/vol)','log10(1/mL)','1/mL','10^x','log10(x)','PFU','log10(count/mL)','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(14,'log10(ng pro g)','log10 Nanogramm pro Gramm (log10 ng/g)','log10(nanogram per gram)','Mass Ratio','log10(ng/g)','mg/g','10^x/1e6','log10(x*1e6)',NULL,'log10(ng/g)','<unitDefinition id="ng_g"><listOfUnits><unit scale="-9" kind="gram"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(15,'log10(ng pro ml)','log10 Nanogramm pro Milliliter (log10 ng/ml)','log10(nanogram per ml)','Mass Concentration','log10(ng/mL)','g/L','10^x/1e6','log10(x*1e6)',NULL,'log10(ng/mL)','<unitDefinition id="ng_g"><listOfUnits><unit scale="-9" kind="gram"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(16,'Anzahl pro g','Anzahl (Zellen, Partikel, ...) pro Gramm (Anzahl/g)','number of objects per g','Number Content (count/mass)','1/g','1/g','x','x',NULL,'count/g','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(17,'Anzahl pro 25g','Anzahl (Zellen, Partikel, ...) pro 25 Gramm (Anzahl/25g)','number of objects per 25g','Number Content (count/mass)','1/25g','1/g','x/25','x*25',NULL,'count/25g','<unitDefinition id="item_25g"><listOfUnits><unit kind="item"/><unit exponent="-1" multiplier="25" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(18,'Anzahl pro 100g','Anzahl (Zellen, Partikel, ...) pro 100 Gramm (Anzahl/100g)','number of objects per 100g','Number Content (count/mass)','1/100g','1/g','x/100','x*100',NULL,'count/100g','<unitDefinition id="item_100g"><listOfUnits><unit kind="item"/><unit scale="2" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(19,'Anzahl pro ml','Anzahl (Zellen, Partikel, ...) pro Milliliter (Anzahl/ml)','count per ml','Number Concentration (count/vol)','1/mL','1/mL','x','x',NULL,'count/mL','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(20,'KBE pro g','KBE (cfu) pro Gramm (KBE/g)','colony forming units per g','Number Content (count/mass)','1/g','1/g','x','x','CFU','count/g','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(21,'KBE pro 25g','KBE (cfu) pro 25 Gramm (KBE/25g)','colony forming units per 25g','Number Content (count/mass)','1/25g','1/g','x/25','x*25','CFU','count/25g','<unitDefinition id="item_25g"><listOfUnits><unit kind="item"/><unit exponent="-1" multiplier="25" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(22,'KBE pro 100g','KBE (cfu) pro 100 Gramm (KBE/100g)','colony forming units per 100g','Number Content (count/mass)','1/100g','1/g','x/100','x*100','CFU','count/100g','<unitDefinition id="item_100g"><listOfUnits><unit kind="item"/><unit scale="2" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(23,'KBE pro ml','KBE (cfu) pro Milliliter (KBE/ml)','colony forming units per ml','Number Concentration (count/vol)','1/mL','1/mL','x','x','CFU','count/mL','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(24,'KBE pro cm^2','KBE (cfu) pro Quadratzentimeter (KBE/cm^2)','colony forming units per cm2','Number Aeric (number/area)','1/cm2','1/cm2','x','x','CFU','count/cm2','<unitDefinition id="item_cm2"><listOfUnits><unit kind="item"/><unit scale="-2" exponent="-2" kind="metre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(25,'PBE pro g','PBE (pfu) pro Gramm (PBE/g)','Plaque forming units per g','Number Content (count/mass)','1/g','1/g','x','x','PFU','count/g','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(26,'PBE pro 25g','PBE (pfu) pro 25 Gramm (PBE/25g)','Plaque forming units per 25g','Number Content (count/mass)','1/25g','1/g','x/25','x*25','PFU','count/25g','<unitDefinition id="item_25g"><listOfUnits><unit kind="item"/><unit exponent="-1" multiplier="25" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(27,'PBE pro 100g','PBE (pfu) pro 100 Gramm (PBE/100g)','Plaque forming units per 100g','Number Content (count/mass)','1/100g','1/g','x/100','x*100','PFU','count/100g','<unitDefinition id="item_100g"><listOfUnits><unit kind="item"/><unit scale="2" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(28,'PBE pro ml','PBE (pfu) pro Milliliter (PBE/ml)','Plaque forming units per ml','Number Concentration (count/vol)','1/mL','1/mL','x','x','PFU','count/mL','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(29,'ng pro g','Nanogramm pro Gramm (ng/g)','nanogram per gram','Mass Ratio','ng/g','mg/g','x/1e6','x*1e6',NULL,'ng/g','<unitDefinition id="ng_g"><listOfUnits><unit scale="-9" kind="gram"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(30,'ng pro ml','Nanogramm pro Milliliter (ng/ml)','nanogram per ml','Mass Concentration','ng/mL','g/L','x/1e6','x*1e6',NULL,'ng/mL','<unitDefinition id="ng_g"><listOfUnits><unit scale="-9" kind="gram"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(31,'%','Prozent','percent','Arbitrary Fraction','%','[1]','x/1e2','x*1e2',NULL,'%','<unitDefinition id="percent"><listOfUnits><unit scale="-2" kind="dimensionless"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(32,'kGy','Kilogray - Energiedosis','energy dose','Energy Content','kGy','kGy','x','x',NULL,'kGy','<unitDefinition id="kgray"><listOfUnits><unit scale="3" kind="gray"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(33,'kGy/h','kGy/h','kGy per hour','Energy Content Rate','kGy/h','kGy/h','x','x',NULL,'kGy/h','<unitDefinition id="kgray_h"><listOfUnits><unit scale="3" kind="gray"/><unit exponent="-1" multiplier="3600" kind="second"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(34,'IU/ml','IU/ml','infectious units per ml','Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(35,'ppm','Parts pro Million','parts per million\u00a0','Arbitrary Fraction','[ppm]','[1]','x/1e6','x*1e6',NULL,'ppm','<unitDefinition id="ppm"><listOfUnits><unit scale="-6" kind="dimensionless"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(38,'\u00b5g pro ml','Microgramm pro Milliliter (\u00b5g/ml)','microgram per ml','Mass Concentration','ug/mL','g/L','x/1e3','x*1e3',NULL,'ug/mL','<unitDefinition id="ug_ml"><listOfUnits><unit scale="-6" kind="gram"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(39,'mg pro kg','Milligramm pro Kilogramm (mg/kg)','milligram per kilogram','Mass Ratio','mg/kg','mg/g','x/1e3','x*1e3',NULL,'mg/kg','<unitDefinition id="mg_kg"><listOfUnits><unit scale="-3" kind="gram"/><unit scale="3" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(40,'1 Million Pa','1 Million Pascal (MPa)','Megapascal','Pressure','MPa','Pa','x*1e6','x/1e6',NULL,'MPa','<unitDefinition id="MPa"><listOfUnits><unit scale="6" kind="pascal"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(41,'\u00b5g/g','Microgramm pro Gramm (\u00b5g/g)','microgram per gram','Mass Ratio','ug/g','mg/g','x/1e3','x*1e3',NULL,'ug/g','<unitDefinition id="ug_g"><listOfUnits><unit scale="-6" kind="gram"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(42,'mmol pro g','Millimol pro Gramm (mmol/g)','millimole per gram','Mole Content','mmol/g','mmol/g','x','x',NULL,'mmol/g','<unitDefinition id="mmol_g"><listOfUnits><unit scale="-3" kind="mole"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(43,'Pa','Pascal','Pascal','Pressure','Pa','Pa','x','x',NULL,'Pa','<unitDefinition id="Pa"><listOfUnits><unit kind="pascal"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(45,'cm','Zentimeter','centimeter','Length','cm','m','x/100','x*100',NULL,'cm','<unitDefinition id="cm"><listOfUnits><unit scale="-2" kind="metre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(47,'\u00b0C','Grad Celsius','degree Celsius','Temperature','Cel','K','x+273.15','x-273.15',NULL,'\u00b0C',NULL,TRUE);
INSERT INTO "Einheiten" VALUES(48,'log Anzahl/disk','log Anzahl (Zellen, Partikel, ...) pro 9mm Fleisch-Disk (log Anzahl/disk)',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(49,'Anzahl/disk','Anzahl (Zellen, Partikel, ...) pro 9mm Fleisch-Disk (Anzahl/disk)',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(50,'log10(Sporen/mL)','log10 KBE (cfu) Sporen pro Milliliter (log KBE Sporen/ml)','log10(cfu spores / ml)','Number Concentration (count/vol)','log10(1/mL)','1/mL','10^x','log10(x)','Spores','log10(count/mL)','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(51,'Sporen/ml','Anzahl Sporen pro Milliliter','number spores per milliliter','Number Concentration (count/vol)','1/mL','1/mL','x','x','Spores','count/mL','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(52,'g/L','Gramm pro Liter (g/L)','gram per liter','Mass Concentration','g/L','g/L','x','x',NULL,'g/L','<unitDefinition id="g_l"><listOfUnits><unit kind="gram"/><unit exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(53,'g/kg','Gramm pro Kilogramm (g/kg)','gram per kilogram','Mass Ratio','g/kg','mg/g','x','x',NULL,'g/kg','<unitDefinition id="g_kg"><listOfUnits><unit kind="gram"/><unit scale="3" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(54,'log10(Sporen/kg)','log10 Anzahl Sporen pro Kilogramm','log10(spores units per kg)','Number Content (count/mass)','log10(1/kg)','1/g','10^x/1000','log10(x*1000)','Spores','log10(count/g)','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(55,'log(N/N0)','log10(CFU behandelter zum Zeitpunkt t=x) - log10(CFU zum Zeitpunkt t=0) - !! ohne Bezugseinheit (g bzw. ml) !!','log10(CFU at t=x) - log10(CFU at t=0) - !! without reference unit (g or ml) !!','Number Difference','log10(1)','log10(1)','x','x','CFU','diff_log10(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(56,'log CFU survivor spores','log10 KBE (CFU) \u00fcberlebende Sporen - !! ohne Bezugseinheit (g bzw. ml)!!','log10 CFU surving spores  - !! without reference unit (g or ml) !!','Number Difference','log10(1)','log10(1)','x','x','Spores','diff_log10(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(57,'log10 CFU reduction','log10 KBE Kontrolle - log10 KBE Probe - !! ohne Bezugseinheit (g bzw. ml) !!','log10(CFU control) - log10(CFU sample) - !! without reference unit (g or ml) !!','Number Difference','log10(1)','log10(1)','x','x','CFU','diff_log10(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(58,'Reduction (log10 CFU/g)','log10 KBE/g (CFU/g) Reduktion=log10 KBE/g Kontrolle - log10 KBE/g Probe','log10(cfu/g control) - log10(cfu/g sample)','Number Content Difference','log10(1/g)','log10(1/g)','x','x','CFU','diff_(log10(count/g))','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(59,'lethality (log10)','Lethality in unit of log10',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(60,'% \u00dcberlebend','Anteil (%) \u00fcberleber Zellen, Sporen... von der Ausgangspopulation (100%)','percentage survivors from 100% starting population','Number Fraction','% Survival','% Survival','x','x',NULL,'% Survival','<unitDefinition id="percent"><listOfUnits><unit scale="-2" kind="dimensionless"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(61,'ml/m-2/24h','Transfer rate O_2 ml/m-2/24h in Abh\u00e4ngigkeit der Temperatur',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(62,'Avg no. of toxic samples/five tested','Maus-Bioassay f\u00fcr Botulinumtoxinnachweis',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(63,'% Inaktiviert','Anteil (%) abget\u00f6teter Zellen, Sporen... von der Ausgangspopulation (100%)','percentage inactivated from 100% starting population','Number Fraction','% Inactivated','% Survival','100-x','100-x',NULL,'% Inactivated','<unitDefinition id="percent"><listOfUnits><unit scale="-2" kind="dimensionless"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(64,'log surviving spores','log \u00fcberlebende Sporen - !! ohne Bezugseinheit (g bzw. ml) !!','log surviving spores - !! without reference unit (g or ml) !!','Number Difference','log10(1)','log10(1)','x','x','Spores','diff_log10(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(65,'Reduction log10(spores/mL)','Sporen Reduktion: log10(initiale Sporenanzahl) - log10(Anzahl \u00fcberlebender Sporen)','reduction of spores: log10(initial spore concentration) - log10(surviving spore concentration)','Number Concentration Difference','log10(1/mL)','log10(1/mL)','x','x','Spores','diff_(log10(count/mL))','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(66,'log10(Sporen/mL)','log Anzahl Sporen pro Milliliter (log10 spores/mL)','log10(cfu spores / ml)','Number Concentration (count/vol)','log10(1/mL)','1/mL','10^x','log10(x)','Spores','log10(count/mL)','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(67,'log (N0/N)','log10(CFU Sporen zum Zeitpunkt t=0) - log10((CFU Sporen zum Zeitpunkt t=x) - !! ohne Bezugseinheit (g bzw. ml) !!','log10(spores at t=0) - log10(spores at t=x) - !! without reference unit (g or ml) !!','Number Difference','log10(1)','log10(1)','x','x','Spores','diff_log10(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(68,'Mrad','Strahlung in MRad (milliRad), 1 Rad entspricht 10 mGy (milliGray)',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(69,'log surviving fraction','log10(survivors) - log10(seeded cells bzw. Ausgangszellzahl) - !! ohne Bezugseinheit (g bzw. ml) !!','log surviving spores - !! without reference unit (g or ml) !!','Number Difference','log10(1)','log10(1)','x','x','Spores','diff_log10(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(71,'log GE/PCR','log10 Genom\u00e4quivalente pro PCR-Ansatz',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(72,'Gy/min','Gray pro Minute',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(73,'Reduction log10(cfu/ml)','log10(Reduktion KBE/ml): log10(KBE/ml Kontrolle) - log10(KBE/ml Probe)','reduction of concentration: log10(control concentration) - log10(sample concentration)','Number Concentration Difference','log10(1/mL)','log10(1/mL)','x','x',NULL,'diff_(log10(count/mL))','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(74,'mW/cm^2/s','Milliwatt pro Quadratzentimeter und Sekunde',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(75,'mg/ml','Milligramm (mg) pro Milliliter (ml)','milligram per milliliter','Mass Concentration','mg/mL','g/L','x','x',NULL,'mg/mL','<unitDefinition id="mg_mL"><listOfUnits><unit scale="-3" kind="gram"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(76,'mg/g','Milligramm (mg) pro Gramm (g)','milligram per gram','Mass Ratio','mg/g','mg/g','x','x',NULL,'mg/g','<unitDefinition id="mg_g"><listOfUnits><unit scale="-3" kind="gram"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(77,'% inaktive Sporen','Anteil (%) an Sporen bei denen Germination nicht induziert wurde','percentage of non-germinating spores from 100% starting population','Number Fraction','% non-germinating spores','% Survival','100-x','100-x',NULL,'% non-germinating spores','<unitDefinition id="percent"><listOfUnits><unit scale="-2" kind="dimensionless"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(78,'Sporen cfu/g','Anzahl Sporen (CFU) pro Gramm (g)','spores per g','Number Content (count/mass)','1/g','1/g','x','x','Spores','count/g','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(79,'mg/l','Milligramm (mg) pro Liter (l)','milligram per liter','Mass Concentration','mg/L','g/L','x/1e3','x*1e3',NULL,'mg/L','<unitDefinition id="mg_l"><listOfUnits><unit scale="-3" kind="gram"/><unit exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(80,'U pro ml','Units pro Milliliter',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(81,'log10(CFU/g)','log10 CFU/g','log10(colony forming units per g)','Number Content (count/mass)','log10(1/g)','1/g','10^x','log10(x)','CFU','log10(count/g)','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(82,'g','Gramm','gram','Mass','g','g','x','x',NULL,'g','<unitDefinition id="g"><listOfUnits><unit kind="gram"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(83,'log10 CFU/slice','log10 CFU/slice',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(85,'log KBE','log10 KBE (nur Anzahl) - ohne Bezugseinheit (g bzw. ml)!','log10 CFU (count) - without reference unit (g or ml)','Number','log10(1)','1','10^x','log10(x)','CFU','log10(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(86,'d','Tag','day','Time','d','s','x*86400','x/86400',NULL,'d','<unitDefinition id="day"><listOfUnits><unit scale="86400" kind="second"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(87,'\u00b5M','Micromol pro Liter (\u00b5M)',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(88,'genome copies','Genomkopien',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(89,'MLD','mouse lethal dosis',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(90,'KBE/Reaktion','KBE/Reaktion',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(91,'log10((CFU+1)/mL)','log der KBE (cfu) plus 1 pro Milliliter [log (KBE+1)/ml]','log10((CFU+1)/ml)','Number Concentration (count/vol)','log10(1/mL)','1/mL','10^x','log10(x)','CFU','log10(count +1/mL)','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(92,'wk','Woche','week','Time','wk','s','x*604800','x/604800',NULL,'wk','<unitDefinition id="week"><listOfUnits><unit scale="604800" kind="second"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(93,'Anzahl/0.1 ml','Anzahl pro 0,1ml','count per 0.1 ml','Number Concentration (count/vol)','1/0.1mL','1/mL','x*10','x/10',NULL,'count/0.1mL','<unitDefinition id="item_01ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" multiplier="0.1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(94,'\u00b5l/ml','microliter pro ml','microliter pro ml','Volume Ratio','\u00b5L/mL','\u00b5L/mL','x','x',NULL,'\u00b5L/mL','<unitDefinition id="ul_ml"><listOfUnits><unit scale="-6" kind="litre"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(95,'AU/ml','IU /mg, Sigma-Aldrich',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(96,'\u00b5s\u00b2','\u00b5s\u00b2','\u00b5s\u00b2','Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(97,'spores/sample','Anzahl Sporen pro Probe (Tupfer oder mL)',NULL,'Unknown',NULL,NULL,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "Einheiten" VALUES(98,'fg/ml','Femtogramm (fg) pro Milliliter (ml)','femptogram per milliliter','Mass Concentration','fg/mL','g/L','x/1e9','x*1e9',NULL,'fg/mL','<unitDefinition id="fg_ml"><listOfUnits><unit scale="-15" kind="gram"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(99,'ng/l','Nanogramm (ng) pro Liter (l)','nanogram per liter','Mass Concentration','ng/L','g/L','x/1e9','x*1e9',NULL,'ng/L','<unitDefinition id="ng_l"><listOfUnits><unit scale="-9" kind="gram"/><unit exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(103,'ln(Anzahl pro g)','ln Anzahl pro Gramm (ln Anzahl/g)','ln(number of objects per g)','Number Content (count/mass)','ln(1/g)','1/g','exp(x)','ln(x)',NULL,'ln(count/g)','<unitDefinition id="item_g"><listOfUnits><unit kind="item"/><unit exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(104,'ln(Anzahl pro ml)','ln Anzahl pro Milliliter (ln Anzahl/ml)','ln(count per ml)','Number Concentration (count/vol)','ln(1/mL)','1/mL','exp(x)','ln(x)',NULL,'ln(count/mL)','<unitDefinition id="item_ml"><listOfUnits><unit kind="item"/><unit scale="-3" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(105,'pH','pH Wert','pH value','Dimensionless quantity','[pH]','[]','x','x',NULL,'[pH]',NULL,FALSE);
INSERT INTO "Einheiten" VALUES(106,'Bar','Bar','bar','Pressure','bar','Pa','x*1e5','x/1e5',NULL,'bar','<unitDefinition id="bar"><listOfUnits><unit scale="5" kind="pascal"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(107,'% wt/wt','% wt/wt','% wt/wt','Mass Ratio','% wt/wt','mg/g','x*10','x/10',NULL,'% wt/wt','<unitDefinition id="g_hg"><listOfUnits><unit kind="gram"/><unit scale="2" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(108,'% vol/vol','% vol/vol','% vol/vol','Volume Ratio','% vol/vol','\u00b5L/mL','x*10','x/10',NULL,'% vol/vol','<unitDefinition id="l_hl"><listOfUnits><unit kind="litre"/><unit scale="2" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(109,'% wt/vol','percent weight per volume','% wt/vol','Mass Concentration','% wt/vol','g/L','x*10','x/10',NULL,'% wt/vol','<unitDefinition id="wt_vol"><listOfUnits><unit kind="gram"/><unit scale="-1" exponent="-1" kind="litre"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(110,'Kelvin','Kelvin','Kelvin','Temperature','K','K','x','x',NULL,'K','<unitDefinition id="kel"><listOfUnits><unit kind="kelvin"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(111,'s','Sekunde','second','Time','s','s','x','x',NULL,'s','<unitDefinition id="sec"><listOfUnits><unit kind="second"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(112,'min','Minute','minute','Time','min','s','x*60','x/60',NULL,'min','<unitDefinition id="min"><listOfUnits><unit multiplier="60" kind="second"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(113,'h','Stunde','hour','Time','h','s','x*3600','x/3600',NULL,'h','<unitDefinition id="h"><listOfUnits><unit multiplier="3600" kind="second"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(114,'[ja/nein]','Wahr / Falsch','Boolean','True/False Value','0/1','0/1','x','x',NULL,'True/False',NULL,TRUE);
INSERT INTO "Einheiten" VALUES(115,'aw','Wasseraktivit\u00e4t','Water activity','Dimensionless quantity','[aw]','[]','x','x',NULL,'[aw]',NULL,FALSE);
INSERT INTO "Einheiten" VALUES(116,'m','Meter','meter','Length','m','m','x','x',NULL,'m','<unitDefinition id="meter"><listOfUnits><unit kind="metre"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(117,'% vol/wt','% vol/wt','% vol/wt','Volume Concentration','% vol/wt','% vol/wt','x','x',NULL,'% vol/wt','<unitDefinition id="vol_wt"><listOfUnits><unit scale="-3" kind="litre"/><unit scale="2" exponent="-1" kind="gram"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(118,'mo_j','Monat - mittlerer, julianischer Kalender','month\u00a0- mean Julian','Time','mo_j','s','x*2629800','x/2629800',NULL,'mo','<unitDefinition id="month"><listOfUnits><unit multiplier="2629800" kind="second"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(119,'a_j','Jahr - mittleres, julianischer Kalender','year\u00a0- mean Julian','Time','a_j','s','x*31557600','x/31557600',NULL,'a','<unitDefinition id="year"><listOfUnits><unit multiplier="31557600" kind="second"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(120,'kg','Kilogramm','kilogram','Mass','kg','g','x*1000','x/1000',NULL,'kg','<unitDefinition id="kg"><listOfUnits><unit scale="3" kind="gram"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(121,'\u00b0F','Grad Fahrenheit','degree Fahrenheit','Temperature','degF','K','(x+459.67)*5/9','x*9/5-459.67',NULL,'\u00b0F',NULL,FALSE);
INSERT INTO "Einheiten" VALUES(122,'ln KBE','ln KBE (nur Anzahl) - ohne Bezugseinheit (g bzw. ml)!','ln CFU (count) - without reference unit (g or ml)','Number','ln(1)','1','exp(x)','ln(x)','CFU','ln(count)','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(123,'KBE','KBE (nur Anzahl) - ohne Bezugseinheit (g bzw. ml)!','CFU (count) - without reference unit (g or ml)','Number','1','1','x','x','CFU','count','<unitDefinition id="it"><listOfUnits><unit kind="item"/></listOfUnits></unitDefinition>',TRUE);
INSERT INTO "Einheiten" VALUES(124,'Fluoreszenz','Fluoreszenz','Fluorescence quantum yield','Dimensionless quantity','[Fluorescence]','[]','x','x',NULL,'[Fluorescence]',NULL,FALSE);
INSERT INTO "Einheiten" VALUES(125,'% Aktiviert',NULL,'% Activated','Number Fraction','% Activated',NULL,NULL,NULL,NULL,'% Activated','<unitDefinition id="percent"><listOfUnits><unit scale="-2" kind="dimensionless"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(126,'Wahrscheinlichkeit','Wahrscheinlichkeit','Probability','Dimensionless quantity','[Probability]','[]','x','x',NULL,'[Probability]',NULL,FALSE);
INSERT INTO "Einheiten" VALUES(127,'ppb','Parts pro Milliarde','parts per billion','Arbitrary Fraction','[ppb]','[1]','x/1e9','x*1e9',NULL,'ppb','<unitDefinition id="ppb"><listOfUnits><unit scale="-9" kind="dimensionless"/></listOfUnits></unitDefinition>',FALSE);
INSERT INTO "Einheiten" VALUES(128,'none','none','no name','Dimensionless quantity','[]','[]','x','x',NULL,'[]',NULL,TRUE);
INSERT INTO "SonstigeParameter" VALUES(1,'ALTA','alta fermentation product in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(2,'acetic_acid','acetic acid (possibly as salt) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(3,'anaerobic','anaerobic environment','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(4,'ascorbic_acid','ascorbic acid (possibly as salt) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(5,'benzoic_acid','benzoic acid (possibly as salt) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(6,'citric_acid','citric acid (possibly as salt) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(7,'CO_2','carbon-dioxide in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(8,'competition','other species in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(9,'cut','cut (minced, chopped, ground, etc)','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(10,'dried','dried food','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(11,'EDTA','ethylenenediaminetetraacetic acid in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(12,'ethanol','ethanol in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(13,'fat','fat in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(14,'frozen','frozen food','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(15,'fructose','fructose in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(16,'glucose','glucose in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(17,'glycerol','glycerol in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(18,'HCl','hydrochloric acid in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(19,'heated','inoculation in/on previously heated (cooked, baked, pasteurized, etc) but not sterilised food/medium','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(20,'irradiated','in an environment that has been irradiated','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(21,'irradiation','irradiation at constant rate during the observation time','Energy Content Rate');
INSERT INTO "SonstigeParameter" VALUES(22,'lactic_acid','lactic acid (possibly as salt) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(23,'lactic_bacteria_fermented','food fermented by lactic acid bacteria','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(24,'Modified_Atmosphere','modified atmosphere environment','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(25,'malic_acid','malic acid in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(26,'moisture','moisture in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(27,'monolaurin','glycerol monolaurate (emulsifier) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(28,'N_2','nitrogen in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(29,'NaCl','sodium chloride in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(30,'nisin','nisin in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(31,'nitrite','sodium or potassium nitrite in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(32,'O_2','oxygen (aerobic conditions) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(33,'propionic_acid','propionic acid (possibly as salt) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(34,'raw','raw','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(35,'shaken','shaken (agitated, stirred)','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(36,'smoked','smoked food','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(37,'sorbic_acid','sorbic acid (possibly as salt) in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(38,'sterile','sterilised before inoculation','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(39,'sucrose','sucrose in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(40,'sugar','sugar in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(41,'vacuum','vacuum-packed','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(42,'oregano','oregano essential oil in the environment','Mass Ratio,Mass Concentration,Volume Ratio,Volume Concentration');
INSERT INTO "SonstigeParameter" VALUES(43,'indigenous_flora','with the indigenous flora in the environment (but not counted)','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(44,'pressure','pressure controlled','Pressure');
INSERT INTO "SonstigeParameter" VALUES(45,'diacetic_acid','in presence of diacetic acid (possibly as salt)','True/False Value');
INSERT INTO "SonstigeParameter" VALUES(46,'betaine','in presence of betaine','True/False Value');
INSERT INTO "Parametertyp" VALUES(1,1);
INSERT INTO "Parametertyp" VALUES(2,2);
INSERT INTO "Parametertyp" VALUES(3,3);
INSERT INTO "Parametertyp" VALUES(4,4);
INSERT INTO "Modellkatalog" VALUES(17,'Polynomial of 1. order','poly_1_1',2,0,NULL,'2012-08-03',NULL,'Polynomial of 1. order with one variable - x -.\u000d\u000ax is a wildcard for e.g.  pH, temprature (T), water activity (aw).','P=a0+a1*x',NULL,'R',17,17,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(18,'Polynomial of 2. order ','poly_2_1',2,0,NULL,'2012-08-03',NULL,'Polynomial of 2. order with one variable - x -.\u000d\u000ax is a wildcard for e.g.  pH, temprature (T), water activity (aw).','P=a0+a1*x+a2*(x^2)',NULL,'R',18,18,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(19,'Polynomial of 1. order with 2 variable','poly_1_2',2,0,NULL,'2012-08-03',NULL,'Polynomial of 1. order with two variable - x,y -.\u000d\u000ax and y are wildcards for e.g.  pH, temprature (T), water activity (aw).','P=a00+a10*x+a01*y+a11*x*y',NULL,'R',19,19,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(20,'Polynomial of 2. order with 2 variable','poly_2_2',2,0,NULL,'2012-08-03',NULL,'Polynomial of 2. order with two variable - x,y -.\u000d\u000ax and y are wildcards for e.g.  pH, temprature (T), water activity (aw).','P=a00+a10*x+a01*y+a11*x*y+a21*(x^2)*y+a12*x*(y^2)+a22*(x^2)*(y^2)',NULL,'R',20,20,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(21,'Polynomial of 1. order with 2 variable, without interaction','poly_1_2out',2,0,NULL,'2012-08-03',NULL,'Polynomial of 1. order with two variable - x,y - and without interaction between x and y.\u000d\u000ax and y are wildcards for e.g.  pH, temprature (T), water activity (aw).','P=a00+a10*x+a01*y',NULL,'R',21,21,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(22,'Polynomial of 2. order with 2 variable, without interaction','poly_2_2out',2,0,NULL,'2012-08-03',NULL,'Polynomial of 1. order with two variable - x,y - and without interaction between x and y.\u000d\u000ax and y are wildcards for e.g.  pH, temprature (T), water activity (aw).','P=a00+a10*x+a01*y+a20*(y^2)+a02*(x^2)',NULL,'R',22,22,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(23,'Polynomial of 2. order with 2 variable, without x^2','poly_2_2withoutx2',2,0,NULL,'2012-08-03',NULL,'Polynomial of 2. order with two variable - x,y - and without x^2.\u000d\u000aThe formula is a combination of linear model by x and polynomial of 2 order by y.\u000d\u000ax and y are wildcards for e.g.  pH, temprature (T), water activity (aw).','P=a00+a10*x+a01*y+a11*x*y+a21*y+a12*x*(y^2)+a22*(y^2)',NULL,'R',23,23,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(38,'cardinal temperature model (cpm_T)','cpm_T',2,8,NULL,'2012-08-06',NULL,'cardinal temperature model describe the growth of the square root of the maximum specific growth rate.','mumax=((T>=Tmin)&&(T<=Tmax))*muopt*(T-Tmax)*(T-Tmin)^2/((Topt-Tmin)*((Topt-Tmin)*(T-Topt)-(Topt-Tmax)*(Topt+Tmin-2*T)))',NULL,'R',38,38,TRUE,'Formula from the R-package nlstools');
INSERT INTO "Modellkatalog" VALUES(39,'cardinal pH model (cpm_pH_4p)','cpm_pH_4p',2,9,NULL,'2012-08-06',NULL,'Cardinal temperature model describe the growth of the square root of the maximum specific growth rate.','mumax=((pH>=pHmin)&&(pH<=pHmax))*muopt*(pH-pHmin)*(pH-pHmax)/((pH-pHmin)*(pH-pHmax)-(pH-pHopt)^2)',NULL,'R',39,39,TRUE,'Formula from the R-package nlstools');
INSERT INTO "Modellkatalog" VALUES(40,'symmetric cardinal pH model','cpm_pH_3p',2,9,NULL,'2012-08-06',NULL,'Symmetric cardinal pH model describe the growth of the square root of the maximum specific growth rate,without pHmax','mumax=((pH>=pHmin)&&(pH<=(2*pHopt-pHmin)))*muopt*(pH-pHmin)*(pH-(2*pHopt-pHmin))/((pH-pHmin)*(pH-(2*pHopt-pHmin))-(pH-pHopt)^2)',NULL,'R',40,40,TRUE,'Formula from the R-package nlstools');
INSERT INTO "Modellkatalog" VALUES(41,'cardinal aw model (cpm_aw_3p)','cpm_aw_3p',2,10,NULL,'2012-08-06',NULL,'Cardinal aw model describe the growth of the square root of the maximum specific growth rate.','mumax=(aw>=awmin)*muopt*(aw-1)*(aw-awmin)^2/((awopt-awmin)*((awopt-awmin)*(aw-awopt)-(awopt-1)*(awopt+awmin-2*aw)))',NULL,'R',41,41,TRUE,'Formula from the R-Package nlstools');
INSERT INTO "Modellkatalog" VALUES(42,'Simplified cardinal aw model','cpm_aw_2p',2,10,NULL,'2012-08-06',NULL,'Simplified cardinal aw model describe the growth of the square root of the maximum specific growth rate, with awopt=1.','mumax=(aw>=awmin)*muopt*(aw-awmin)^2/(1-awmin)^2',NULL,'R',42,42,TRUE,'Formula from the R-Package nlstools');
INSERT INTO "Modellkatalog" VALUES(43,'cardinal model based on the gamma concept (cpm_T_pH_aw)','cpm_T_pH_aw',2,14,NULL,'2012-08-06',NULL,'cardinal model based on the gamma concept describe the growth of the square root of the maximum specific growth rate.','mumax=((T>=Tmin)&&(T<=Tmax)&&(pH>=pHmin)&&(pH<=(pHmax))&&(aw>=awmin))*muopt*(T-Tmax)*(T-Tmin)^2/((Topt-Tmin)*((Topt-Tmin)*(T-Topt)-(Topt-Tmax)*(Topt+Tmin-2*T)))*(pH-pHmin)*(pH-pHmax)/((pH-pHmin)*(pH-pHmax)-(pH-pHopt)^2)*(aw-1)*(aw-awmin)^2/((awopt-awmin)*((awopt-awmin)*(aw-awopt)-(awopt-1)*(awopt+awmin-2*aw)))',NULL,'R',43,43,TRUE,'Formula from the R-package nlstools');
INSERT INTO "Modellkatalog" VALUES(44,'Linear (Bigelow)','d_value',1,2,NULL,'2012-08-06',NULL,'The D-value is the decimal reduction time ','LOG10N=LOG10N0-t/D',NULL,NULL,44,44,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(50,'Polynomial of 2. order with 3 variable','poly_2_3',2,0,NULL,'2012-08-03',NULL,'Polynomial of 2. order with three variables - x,y,z -.\u000d\u000ax,y and z are wildcards for e.g.  pH, temprature (T), water activity (aw).','P=a000+a001*z+a002*(z^2)+a010*y+a011*y*z+a012*y*(z^2)+a020*(y^2)+a021*(y^2)*z+a022*(y^2)*(z^2)+a100*x+a101*x*z+a102*x*(z^2)+a110*x*y+a111*x*y*z+a112*x*y*(z^2)+a120*x*(y^2)+a121*x*(y^2)*z+a122*x*(y^2)*(z^2)+a200*(x^2)+a201*(x^2)*z+a202*(x^2)*(z^2)+a210*(x^2)*y+a211*(x^2)*y*z+a212*(x^2)*y*(z^2)+a220*(x^2)*(y^2)+a221*(x^2)*(y^2)*z+a222*(x^2)*(y^2)*(z^2)',NULL,NULL,50,50,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(55,'modified Bigelow T, pH, aw - Marfart 2000_1115534700','modified_bigelow_T_pH_aw_-_marfart_2000',2,0,NULL,'2013-01-26',NULL,NULL,'delta=10^(log10(D_ref)-((T-T_ref)/z_T)-((pH-pH_ref)/z_pH)^2-(aw-1)/z_aw)',NULL,NULL,55,55,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(63,'Arrhenius equation','arrhenius_equation',2,0,NULL,'2013-01-29',NULL,'Formula to describe the effect of temperature on rate of microbial destruction','k=A*exp(-E_a/(R*T))',NULL,NULL,63,63,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(64,'linear Arrhenius model for T and pH inlinear inactivation model','linear_arrhenius_model_for_t_and_ph_inlinear_inactivation_model',2,0,NULL,'2013-01-29',NULL,'linear Arrhenius model to describe the effect of T and pH on rate of microbial destruction','k=exp(C0+C1/T+C2*pH+C3*pH^2)',NULL,NULL,64,64,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(65,'linear Arrhenius model for T, pH and aw - Cerf','linear_arrhenius_model_for_t,_ph_and_aw_-_cerf_1996',2,0,NULL,'2013-01-29',NULL,'linear Arrhenius model to describe the effect of T, pH and aw on rate of microbial destruction','k=exp(C0+C1/T+C2*pH+C3*pH^2+C4*aw^2)',NULL,NULL,65,65,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(66,'modified Bigelow for T and pH - Mafart','modified_bigelow_for_t_and_ph_-_mafart_1998',2,0,NULL,'2013-01-29',NULL,'modified Bigelow for T and pH - Mafart','D=10^(log10(D_ref)-((T-T_ref)/z_T)-((pH-pH_ref)/z_pH)^2)',NULL,NULL,66,66,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(67,'modified Bigelow for T and pH - first degree - Mafart 2010','modified_bigelow_for_t_and_ph_-_first_degree_-_mafart_2010',2,0,NULL,'2013-01-29',NULL,'modified Bigelow for T and pH - first degree - Mafart 2010','D=10^(log10(D_ref)-((T-T_ref)/z_T)-(abs(pH-pH_ref)/z_pH))',NULL,NULL,67,67,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(68,'orignal Bigelow z-Value model temperature (v1362673989168)_1323668412','orignal_bigelow_z-value_model_temperature_(v1362673989168)',2,0,NULL,'2013-08-18',NULL,NULL,'D=10^(log10Dref-(T-T_ref)/z_T)',NULL,NULL,68,68,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(69,'Manually defined formula (v1363387159941)','manually_defined_formula_(v1363387159941)',2,0,NULL,'2013-08-18',NULL,NULL,'lag=a00+a10*Temperature+a01*pH+a11*Temperature*pH+a22*(Temperature^2)+a21*(pH^2)',NULL,NULL,69,69,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(70,'Polynomial of 2. order with 2 variable (v1363386937000)','polynomial_of_2._order_with_2_variable_(v1363386937000)',2,0,NULL,'2013-08-18',NULL,NULL,'P=a00+a10*Temperature+a01*pH+a11*Temperature*pH+a22*(Temperature^2)+a21*(pH^2)',NULL,NULL,70,70,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(71,'Huang Model (primary) (Huang, 2008,2013) -  iPMP Full Growth Models Eq 5_1758493028','huang_model_(primary)_(huang,_2008,2013)_-__ipmp_full_growth_models_eq_5',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0+Ymax-ln(exp(Y0)+(exp(Ymax)-exp(Y0))*exp(-mu_max*(Time+ln((1+exp(-4*(Time-lambda)))/(1+exp(4*lambda)))*1/4)))*((((((Ymax>Y0)*(lambda>=0))))))',NULL,NULL,71,71,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(72,'Pure linear model (Huang 2013) - iPMP Survival Models Eq 9 ln() transformed_110561560','pure_linear_model_(huang_2013)_-_ipmp_survival_models_eq_9_ln()_transformed',1,5,NULL,'2014-01-05',NULL,NULL,'Value=Y0-Time/D',NULL,NULL,72,72,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(73,'Two Phase Linear Growth Model (Buchanan et al. 1997) - iPMP Reduced Growth Models Eq 4 ln()transformed_618401181','two_phase_linear_growth_model_(buchanan_et_al._1997)_-_ipmp_reduced_growth_models_eq_4_ln()transformed',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0*(Time<lag)+(Y0+k*(Time-lag))*(Time>=lag)*((((((lag>=0)*(k>=0))))))',NULL,NULL,73,73,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(74,'Reparameterized Gompertz model (Zwietering et al.,1990) - iPMP Full Growth Models Eq 7_1278315099','reparameterized_gompertz_model_(zwietering_et_al.,1990)_-_ipmp_full_growth_models_eq_7',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0+(Ymax-Y0)*exp((-1)*exp(mu_max*exp(1)*(lambda-Time)/(Ymax-Y0)+1))*((((((Ymax>Y0)*(lambda>0))))))',NULL,NULL,74,74,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(75,'Weibull Model (Huang, 2009) - iPMP Survival Models Eq 13_1327557964','weibull_model_(huang,_2009)_-_ipmp_survival_models_eq_13',1,5,NULL,'2014-01-05',NULL,NULL,'Value=Y0-k*(Time^alpha)',NULL,NULL,75,75,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(76,'Linear model with tail (Huang 2013) - iPMP Survival Models Eq 11 log10() transformed_1062487542','linear_model_with_tail_(huang_2013)_-_ipmp_survival_models_eq_11_log10()_transformed',1,5,NULL,'2014-01-05',NULL,NULL,'Value=(Y0-Time/D)*(Time<((Y0-Y_tail)*D))+Y_tail*(Time>=((Y0-Y_tail)*D))*(((((Y0>=Y_tail)))))',NULL,NULL,76,76,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(77,'Baranyi model (Baranyi and Roberts,1995) - iPMP Full Growth Models Eq 6_172113614','baranyi_model_(baranyi_and_roberts,1995)_-_ipmp_full_growth_models_eq_6',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0+mu_max*Time+ln(exp(-mu_max*Time)+exp(-h0)-exp(-mu_max*Time-h0))-ln(1+((exp(mu_max*(Time+(1/mu_max)*ln(exp(-mu_max*Time)+exp(-h0)-exp(-mu_max*Time-h0))))-1)/(exp(Ymax-Y0))))*((((((Ymax>Y0)*(mu_max>=0))))))',NULL,NULL,77,77,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(78,'Pure linear model z-value (Huang 2013) - iPMP Secondary models Eq 10_419729527','pure_linear_model_z-value_(huang_2013)_-_ipmp_secondary_models_eq_10',2,NULL,NULL,'2014-01-05',NULL,NULL,'D=10^(log10(D0)-T/z)*(((((z>0)))))',NULL,NULL,78,78,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(79,'Full-temperature range Ratkowsky square-root model (Ratkowsky et al., 1983) - iPMP Secondary models Eq 17_991854595','full-temperature_range_ratkowsky_square-root_model_(ratkowsky_et_al.,_1983)_-_ipmp_secondary_models_eq_17',2,NULL,NULL,'2014-01-05',NULL,NULL,'SQRTmu=(a*(T-T0)*(1-exp(b*(T-Tmax))))^2*((((((Tmax>T0)*(T>T0))))))',NULL,NULL,79,79,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(80,'Reparameterized Gompertz survival model (Huang,2009) - iPMP Survival Models Eq 12_1577888777','reparameterized_gompertz_survival_model_(huang,2009)_-_ipmp_survival_models_eq_12',1,5,NULL,'2014-01-05',NULL,NULL,'Value=Y0*(1-exp(-exp(((-mu_max*exp(1)/Y0)*(Time-lag))+1)))*(((((lag>=0)))))',NULL,NULL,80,80,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(81,'Suboptimal Huang square-root model (Huang et al., 2011) - iPMP Secondary models Eq 18_642287483','suboptimal_huang_square-root_model_(huang_et_al.,_2011)_-_ipmp_secondary_models_eq_18',2,NULL,NULL,'2014-01-05',NULL,NULL,'SQRTmu=(a*(T-Tmin)^0.75)^2*(((((Tmin<T)))))',NULL,NULL,81,81,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(82,'Suboptimal Ratkowsky square-root model (Ratkowsky et al., 1983) - iPMP Secondary models Eq 16_1131245087','suboptimal_ratkowsky_square-root_model_(ratkowsky_et_al.,_1983)_-_ipmp_secondary_models_eq_16',2,NULL,NULL,'2014-01-05',NULL,NULL,'mumax=(a*(T-T0))^2*(((((T0<=T)))))',NULL,NULL,82,82,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(83,'Full-temperature range Arrhenius-type model (Huang et al., 2011) - iPMP Secondary models Eq 22_1612711163','full-temperature_range_arrhenius-type_model_(huang_et_al.,_2011)_-_ipmp_secondary_models_eq_22',2,NULL,NULL,'2014-01-05',NULL,NULL,'mumax=a*(T+273.15)*exp(-(deltaG/(8.134*(T+273.15)))^n)*(1-exp(b*(T-Tmax)))*((((((Tmax>=T))))))',NULL,NULL,83,83,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(84,'Linear model with tail (Huang 2013) - iPMP Survival Models Eq 11 ln() transformed_1678938086','linear_model_with_tail_(huang_2013)_-_ipmp_survival_models_eq_11_ln()_transformed',1,5,NULL,'2014-01-05',NULL,NULL,'Value=(Y0-Time/D)*(Time<((Y0-Y_tail)*D))+Y_tail*(Time>=((Y0-Y_tail)*D))*(((((Y0>=Y_tail)))))',NULL,NULL,84,84,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(85,'Two-phase, shoulder-linear (Buchanan and Golden,1995) - iPMP Survival Models Eq 14_1094194317','two-phase,_shoulder-linear_(buchanan_and_golden,1995)_-_ipmp_survival_models_eq_14',1,5,NULL,'2014-01-05',NULL,NULL,'Value=Y0*(Time<=tshoulder)+(Y0-(Time-tshoulder)/D)*(Time>tshoulder)*((((((tshoulder>=0)*(D>=0))))))',NULL,NULL,85,85,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(86,'Reduced Huang model (Huang, 2008) - iPMP Reduced Growth Models Eq 2_1972244241','reduced_huang_model_(huang,_2008)_-_ipmp_reduced_growth_models_eq_2',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0+mu_max*(Time+ln((1+exp(-4*(Time-lambda)))/(1+exp(4*lambda)))/4)*(((((lambda>=0)))))',NULL,NULL,86,86,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(87,'Pure linear model (Huang 2013) - iPMP Survival Models Eq 9 log10() transformed_187315844','pure_linear_model_(huang_2013)_-_ipmp_survival_models_eq_9_log10()_transformed',1,5,NULL,'2014-01-05',NULL,NULL,'Value=Y0-Time/D',NULL,NULL,87,87,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(88,'Three-Phase Linear Model  (Buchanan et al., 1997) -  iPMP Full Growth Models Eq 8 log10() transformed_698743726','three-phase_linear_model__(buchanan_et_al.,_1997)_-__ipmp_full_growth_models_eq_8_log10()_transformed',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0*(Time<lag)+(Y0+k*(Time-lag))*(lag<=Time)*(Time<(lag+(Ymax-Y0)/k))+Ymax*(Time>=(lag+(Ymax-Y0)/k))*((((((lag>=0)*(Ymax>=Y0))))))',NULL,NULL,88,88,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(89,'Suboptimal Arrhenius-type model (Huang et al., 2011)- iPMP Secondary models Eq 21_353830215','suboptimal_arrhenius-type_model_(huang_et_al.,_2011)-_ipmp_secondary_models_eq_21',2,NULL,NULL,'2014-01-05',NULL,NULL,'mumax=a*(T+273.15)*exp(-(deltaG/(8.134*(T+273.15)))^n)',NULL,NULL,89,89,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(90,'Three-phase, shoulder-linear-tail (Buchanan and Golden,1995) - iPMP Survival Models Eq 15_1939602425','three-phase,_shoulder-linear-tail_(buchanan_and_golden,1995)_-_ipmp_survival_models_eq_15',1,5,NULL,'2014-01-05',NULL,NULL,'Value=Y0*(Time<=tshoulder)+(Y0-(Time-tshoulder)/D)*(tshoulder<Time)*(Time<((Y0-Ym)*D+tshoulder))+Ym*(Time>=((Y0-Ym)*D+tshoulder))*((((((Ym<=Y0)*(tshoulder>=0)*(D>=0))))))',NULL,NULL,90,90,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(91,'Reduced Baranyi model (Baranyi, Roberts, 1995) - iPMP Reduced Growth Models Eq 3_883809514','reduced_baranyi_model_(baranyi,_roberts,_1995)_-_ipmp_reduced_growth_models_eq_3',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0+mu_max*Time+ln(exp(-mu_max*Time)+exp(-h0)-exp(-mu_max*Time-h0))*((((((h0>=0)*(mu_max>=0))))))',NULL,NULL,91,91,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(92,'Reduced growth model no lag phase (Fang et al., 2012, 2013) - iPMP Reduced Growth Models Eq 1_146944587','reduced_growth_model_no_lag_phase_(fang_et_al.,_2012,_2013)_-_ipmp_reduced_growth_models_eq_1',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0+Ymax-ln(exp(Y0)+(exp(Ymax)-exp(Y0))*exp(-mu_max*Time))*(((((Ymax>=Y0)))))',NULL,NULL,92,92,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(93,'Full-temperature range Huang square-root model (Huang et al., 2011) - iPMP Secondary models Eq 19_1661955098','full-temperature_range_huang_square-root_model_(huang_et_al.,_2011)_-_ipmp_secondary_models_eq_19',2,NULL,NULL,'2014-01-05',NULL,NULL,'SQRTmu=(a*(T-Tmin)^0.75)*(1-exp(b*(T-Tmax)))^2*((((((Tmax>Tmin)*(T>Tmin))))))',NULL,NULL,93,93,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(94,'Cardinal model (Rosso et al., 1993) - iPMP Secondary models Eq 20 (corrected). The cardinal model is only suitable for full-temperature range._185958348','cardinal_model_(rosso_et_al.,_1993)_-_ipmp_secondary_models_eq_20_(corrected)._the_cardinal_model_is_only_suitable_for_full-temperature_range.',2,NULL,NULL,'2014-01-05',NULL,NULL,'mumax=(T>Tmin)*(T<Tmax)*(mu_opt*(T-Tmax)*(T-Tmin)^2)/(((Topt-Tmin)*(T-Topt)-(Topt-Tmax)*(Topt+Tmin-2*T))*(Topt-Tmin))*((((((Tmax>Topt)*(Topt>Tmin))))))',NULL,NULL,94,94,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(95,'Two Phase Linear Growth Model (Buchanan et al. 1997) - iPMP Reduced Growth Models Eq 4 log10() transformed_490175998','two_phase_linear_growth_model_(buchanan_et_al._1997)_-_ipmp_reduced_growth_models_eq_4_log10()_transformed',1,1,NULL,'2014-01-05',NULL,NULL,'Value=Y0*(Time<lag)+(Y0+k*(Time-lag))*(Time>=lag)*((((((lag>=0)*(k>=0))))))',NULL,NULL,95,95,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(96,'Buchanan - R-package nlstools implementation_1111574472','buchanan_-_r-package_nlstools_implementation',1,1,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0+(Time>=lag)*(Time<=(lag+(LOG10Nmax-LOG10N0)*ln(10)/mumax))*mumax*(Time-lag)/ln(10)+(Time>=lag)*(Time>(lag+(LOG10Nmax-LOG10N0)*ln(10)/mumax))*(LOG10Nmax-LOG10N0)*((((((LOG10N0<=LOG10Nmax)*(mumax>=0))))))',NULL,NULL,96,96,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(97,'Buchanan without lag - R-package nlstools implementation_236201063','buchanan_without_lag_-_r-package_nlstools_implementation',1,1,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0+(Time<=((LOG10Nmax-LOG10N0)*ln(10)/mumax))*mumax*Time/ln(10)+(Time>((LOG10Nmax-LOG10N0)*ln(10)/mumax))*(LOG10Nmax-LOG10N0)*((((((LOG10N0<=LOG10Nmax)*(mumax>=0))))))',NULL,NULL,97,97,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(98,'Baranyi model -  R-package nlstools implementation_300476967','baranyi_model_-__r-package_nlstools_implementation',1,1,NULL,'2014-01-05',NULL,NULL,'Value=LOG10Nmax+log10((-1+exp(mumax*lag)+exp(mumax*Time))/(exp(mumax*Time)-1+exp(mumax*lag)*10^(LOG10Nmax-LOG10N0)))*((((((mumax>=0)*(LOG10N0<=LOG10Nmax))))))',NULL,NULL,98,98,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(99,'Baranyi without Nmax - R-package nlstools implementation_1097042964','baranyi_without_nmax_-_r-package_nlstools_implementation',1,1,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0+mumax*Time/ln(10)+log10(exp(-mumax*Time)*(1-exp(-mumax*lag))+exp(-mumax*lag))*(((((mumax>=0)))))',NULL,NULL,99,99,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(100,'Geeraerd without Nres - R-package nlstools implementation_10989560','geeraerd_without_nres_-_r-package_nlstools_implementation',1,5,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0-kmax*Time/ln(10)+log10(exp(kmax*Sl)/(1+(exp(kmax*Sl)-1)*exp(-kmax*Time)))*(((((kmax>=0)))))',NULL,NULL,100,100,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(101,'Reparameterized Gompertz - R-package nlstools implementation_794560778','reparameterized_gompertz_-_r-package_nlstools_implementation',1,1,NULL,'2014-01-05',NULL,NULL,'Value=(LOG10N0<=LOG10Nmax)*(LOG10N0+(LOG10Nmax-LOG10N0)*exp(-exp(mumax*exp(1)*(lag-Time)/((LOG10Nmax-LOG10N0)*ln(10))+1)))*((((((LOG10N0<=LOG10Nmax)*(mumax>=0))))))',NULL,NULL,101,101,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(102,'Geeraerd - R-package nlstools implementation_1023985484','geeraerd_-_r-package_nlstools_implementation',1,5,NULL,'2014-01-05',NULL,NULL,'Value=LOG10Nres+log10((10^(LOG10N0-LOG10Nres)-1)*exp(kmax*Sl)/(exp(kmax*Time)+(exp(kmax*Sl)-1))+1)*((((((LOG10N0>=LOG10Nres)*(kmax>=0))))))',NULL,NULL,102,102,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(103,'Baranyi without lag - R-package nlstools implementation_1328873512','baranyi_without_lag_-_r-package_nlstools_implementation',1,1,NULL,'2014-01-05',NULL,NULL,'Value=(LOG10Nmax-log10(1+(10^(LOG10Nmax-LOG10N0)-1)*exp(-mumax*Time)))*((((((LOG10N0<=LOG10Nmax)*(mumax>=0))))))',NULL,NULL,103,103,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(104,'Bilinear without Sl - log10() scaled from R-package nlstools (v1388958796712)_620579205','bilinear_without_sl_-_log10()_scaled_from_r-package_nlstools_(v1388958796712)',1,5,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0-(Time<=((LOG10N0-LOG10Nres)*ln(10)/kmax))*kmax*Time/ln(10)+(Time>((LOG10N0-LOG10Nres)*ln(10)/kmax))*(LOG10Nres-LOG10N0)*((((((LOG10N0>=LOG10Nres)*(kmax>0))))))',NULL,NULL,104,104,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(105,'Linear (Bigelow) (v1388959327692)_1028620004','linear_(bigelow)_(v1388959327692)',1,2,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0-Time/D*(((((D>0)))))',NULL,NULL,105,105,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(106,'Buchanan without Nmax - R-package nlstools implementation_692610409','buchanan_without_nmax_-_r-package_nlstools_implementation',1,1,NULL,'2014-01-05',NULL,NULL,'Value=(Time<=lag)*LOG10N0+(Time>lag)*(LOG10N0+mumax/ln(10)*(Time-lag))*(((((mumax>=0)))))',NULL,NULL,106,106,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(107,'Geeraerd without Sl - R-package nlstools implementation_1896030734','geeraerd_without_sl_-_r-package_nlstools_implementation',1,5,NULL,'2014-01-05',NULL,NULL,'Value=(LOG10Nres+log10(1+(10^(LOG10N0-LOG10Nres)-1)*exp(-kmax*Time)))*((((((LOG10N0>=LOG10Nres))))))',NULL,NULL,107,107,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(108,'Reparameterized Gompertz - Zwietering 1990 original_1544779076','reparameterized_gompertz_-_zwietering_1990_original',1,1,NULL,'2014-01-05',NULL,NULL,'Value=log10N0+A*exp(-exp(exp(1)*mumax*(lag-Time)/A+1))*((((((mumax>=0)*(A>0)*(lag>=0))))))',NULL,NULL,108,108,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(109,'Mafart - R-package nlstools implementation_142830617','mafart_-_r-package_nlstools_implementation',1,5,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0-(Time/delta)^p*(((((delta>0)))))',NULL,NULL,109,109,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(110,'Albert - R-package nlstools implementation_316647165','albert_-_r-package_nlstools_implementation',1,5,NULL,'2014-01-05',NULL,NULL,'Value=LOG10Nres+log10((10^(LOG10N0-LOG10Nres)-1)*10^(-(Time/delta)^p)+1)*((((((LOG10N0>=LOG10Nres)*(delta>0))))))',NULL,NULL,110,110,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(111,'Reparameterized Gompertz - Zwietering 1990 ln()-scaled_232559861','reparameterized_gompertz_-_zwietering_1990_ln()-scaled',1,1,NULL,'2014-01-05',NULL,NULL,'Value=log10(exp(1))*(LN_N0+LN_A*exp(-exp(exp(1)*LN_mumax*(lag-Time)/LN_A+1)))',NULL,NULL,111,111,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(112,'Trilinear - R-package nlstools implementation_2108940627','trilinear_-_r-package_nlstools_implementation',1,5,NULL,'2014-01-05',NULL,NULL,'Value=LOG10N0-(Time>=Sl)*(Time<=(Sl+(LOG10N0-LOG10Nres)*ln(10)/kmax))*kmax*(Time-Sl)/ln(10)+(Time>=Sl)*(Time>(Sl+(LOG10N0-LOG10Nres)*ln(10)/kmax))*(LOG10Nres-LOG10N0)*((((((LOG10N0>=LOG10Nres)*(kmax>0))))))',NULL,NULL,112,112,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(113,'Bilinear without Nres - R-package nlstools implementation_1272060789','bilinear_without_nres_-_r-package_nlstools_implementation',1,5,NULL,'2014-01-05',NULL,NULL,'Value=(Time<=Sl)*LOG10N0+(Time>Sl)*(LOG10N0-kmax/ln(10)*(Time-Sl))*(((((kmax>=0)))))',NULL,NULL,113,113,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(123,'Baranyi model (Baranyi and Roberts,1995) - iPMP Full Growth Models Eq 6_172113614_-118','baranyi_model_(baranyi_and_roberts,1995)_-_ipmp_full_growth_models_eq_6_172113614',1,NULL,NULL,'2014-01-13',NULL,NULL,'Value=Y0+mu_max*Time+ln(exp(-mu_max*Time)+exp(-h0)-exp(-mu_max*Time-h0))-ln(1+((exp(mu_max*(Time+(1/mu_max)*ln(exp(-mu_max*Time)+exp(-h0)-exp(-mu_max*Time-h0))))-1)/(exp(Ymax-Y0))))*((((((Ymax>Y0)*(mu_max>=0))))))',NULL,NULL,123,123,TRUE,NULL);
INSERT INTO "Modellkatalog" VALUES(124,'Polynomial of 2. order with 2 variable_-122','polynomial_of_2._order_with_2_variable',2,NULL,NULL,'2014-01-13',NULL,NULL,'mu_max=a00+a10*x+a01*y+a11*x*y+a21*(x^2)*y+a12*x*(y^2)+a22*(x^2)*(y^2)',NULL,NULL,124,124,TRUE,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(86,17,'a0',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(87,17,'a1',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(88,17,'x',1,FALSE,NULL,NULL,NULL,NULL,'Variable');
INSERT INTO "ModellkatalogParameter" VALUES(91,18,'a1',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(92,18,'a2',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(93,18,'x',1,FALSE,NULL,NULL,NULL,NULL,'Variable');
INSERT INTO "ModellkatalogParameter" VALUES(116,23,'x',1,FALSE,NULL,NULL,NULL,NULL,'Variable');
INSERT INTO "ModellkatalogParameter" VALUES(117,23,'y',1,FALSE,NULL,NULL,NULL,NULL,'Variable');
INSERT INTO "ModellkatalogParameter" VALUES(219,38,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'response');
INSERT INTO "ModellkatalogParameter" VALUES(220,38,'T',1,FALSE,NULL,NULL,NULL,NULL,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(221,38,'Tmin',2,FALSE,NULL,NULL,NULL,NULL,'minimal temperature');
INSERT INTO "ModellkatalogParameter" VALUES(222,38,'Topt',2,FALSE,NULL,NULL,NULL,NULL,'optimal temperature');
INSERT INTO "ModellkatalogParameter" VALUES(223,38,'Tmax',2,FALSE,NULL,NULL,NULL,NULL,'maximal temperature');
INSERT INTO "ModellkatalogParameter" VALUES(224,38,'muopt',2,FALSE,NULL,NULL,NULL,NULL,'is the mumax determined at Topt.');
INSERT INTO "ModellkatalogParameter" VALUES(225,39,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'response');
INSERT INTO "ModellkatalogParameter" VALUES(226,39,'pH',1,FALSE,0.0E0,14.0E0,NULL,NULL,'pH');
INSERT INTO "ModellkatalogParameter" VALUES(227,39,'pHmin',2,FALSE,0.0E0,14.0E0,NULL,NULL,'minimal pH');
INSERT INTO "ModellkatalogParameter" VALUES(228,39,'pHopt',2,FALSE,0.0E0,14.0E0,NULL,NULL,'optimal pH');
INSERT INTO "ModellkatalogParameter" VALUES(229,39,'pHmax',2,FALSE,0.0E0,14.0E0,NULL,NULL,'maximal pH');
INSERT INTO "ModellkatalogParameter" VALUES(230,39,'muopt',2,FALSE,NULL,NULL,NULL,NULL,'the maximum slope determined at pHopt.');
INSERT INTO "ModellkatalogParameter" VALUES(231,40,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'response');
INSERT INTO "ModellkatalogParameter" VALUES(232,40,'pH',1,FALSE,0.0E0,14.0E0,NULL,NULL,'pH');
INSERT INTO "ModellkatalogParameter" VALUES(233,40,'pHmin',2,FALSE,0.0E0,14.0E0,NULL,NULL,'minimal pH');
INSERT INTO "ModellkatalogParameter" VALUES(234,40,'pHopt',2,FALSE,0.0E0,14.0E0,NULL,NULL,'optimal pH');
INSERT INTO "ModellkatalogParameter" VALUES(235,40,'muopt',2,FALSE,NULL,NULL,NULL,NULL,'the maximum slope determined at pHopt.');
INSERT INTO "ModellkatalogParameter" VALUES(236,41,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'response');
INSERT INTO "ModellkatalogParameter" VALUES(237,41,'aw',1,FALSE,0.0E0,1.0E0,NULL,NULL,'water activity');
INSERT INTO "ModellkatalogParameter" VALUES(238,41,'awmin',2,FALSE,0.0E0,1.0E0,NULL,NULL,'minimal water activity');
INSERT INTO "ModellkatalogParameter" VALUES(239,41,'awopt',2,FALSE,0.0E0,1.0E0,NULL,NULL,'optimal water activity');
INSERT INTO "ModellkatalogParameter" VALUES(240,41,'muopt',2,FALSE,NULL,NULL,NULL,NULL,'the maximum slope determined at awopt.');
INSERT INTO "ModellkatalogParameter" VALUES(241,42,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'response');
INSERT INTO "ModellkatalogParameter" VALUES(242,42,'aw',1,FALSE,0.0E0,1.0E0,NULL,NULL,'water activity');
INSERT INTO "ModellkatalogParameter" VALUES(243,42,'awmin',2,FALSE,0.0E0,1.0E0,NULL,NULL,'minimal water activity');
INSERT INTO "ModellkatalogParameter" VALUES(244,42,'muopt',2,FALSE,NULL,NULL,NULL,NULL,'the maximum slope determined at awopt.');
INSERT INTO "ModellkatalogParameter" VALUES(245,43,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'response');
INSERT INTO "ModellkatalogParameter" VALUES(246,43,'aw',1,FALSE,NULL,NULL,NULL,NULL,'water activity');
INSERT INTO "ModellkatalogParameter" VALUES(247,43,'pH',1,FALSE,NULL,NULL,NULL,NULL,'pH');
INSERT INTO "ModellkatalogParameter" VALUES(248,43,'T',1,FALSE,NULL,NULL,NULL,NULL,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(249,43,'Tmin',2,FALSE,NULL,NULL,NULL,NULL,'minimal temperature');
INSERT INTO "ModellkatalogParameter" VALUES(250,43,'Topt',2,FALSE,NULL,NULL,NULL,NULL,'optimal temperature');
INSERT INTO "ModellkatalogParameter" VALUES(251,43,'Tmax',2,FALSE,NULL,NULL,NULL,NULL,'maximal temperature');
INSERT INTO "ModellkatalogParameter" VALUES(252,43,'pHmin',2,FALSE,0.0E0,14.0E0,NULL,NULL,'minimal pH');
INSERT INTO "ModellkatalogParameter" VALUES(253,43,'pHopt',2,FALSE,0.0E0,14.0E0,NULL,NULL,'optimal pH');
INSERT INTO "ModellkatalogParameter" VALUES(254,43,'pHmax',2,FALSE,0.0E0,14.0E0,NULL,NULL,'maximal pH');
INSERT INTO "ModellkatalogParameter" VALUES(255,43,'awmin',2,FALSE,0.0E0,1.0E0,NULL,NULL,'minmal water activity');
INSERT INTO "ModellkatalogParameter" VALUES(256,43,'awopt',2,FALSE,0.0E0,1.0E0,NULL,NULL,'optimal water activity');
INSERT INTO "ModellkatalogParameter" VALUES(257,43,'muopt',2,FALSE,NULL,NULL,NULL,NULL,'the maximum slope determined at Topt, pHopt, awopt');
INSERT INTO "ModellkatalogParameter" VALUES(258,44,'D',2,FALSE,NULL,NULL,NULL,NULL,'decimal reduction time');
INSERT INTO "ModellkatalogParameter" VALUES(259,44,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,NULL,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(260,44,'t',1,FALSE,NULL,NULL,NULL,113,'elapsed time');
INSERT INTO "ModellkatalogParameter" VALUES(261,44,'LOG10N',3,FALSE,-5.0E0,12.0E0,NULL,1,'response');
INSERT INTO "ModellkatalogParameter" VALUES(283,19,'a01',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(284,19,'a10',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(285,19,'a11',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(287,20,'a00',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(288,20,'a11',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(289,20,'a01',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(290,20,'a22',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(291,20,'a12',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(292,20,'a10',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(294,20,'a21',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(295,21,'a10',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(297,21,'a01',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(298,21,'a00',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(299,21,'x',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(300,19,'a00',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(302,22,'a20',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(303,22,'a02',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(304,22,'a10',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(306,22,'a01',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(307,22,'a00',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(310,23,'a00',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(311,23,'a10',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(312,23,'a01',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(313,23,'a11',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(314,23,'a21',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(315,19,'x',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(316,19,'y',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(317,18,'a0',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(319,20,'x',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(320,20,'y',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(321,22,'y',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(322,22,'x',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(323,23,'a22',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(324,23,'a12',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(325,21,'y',1,FALSE,NULL,NULL,NULL,NULL,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(343,17,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(344,18,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(345,19,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(346,20,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(347,21,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(348,22,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(349,23,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(350,50,'x',1,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(351,50,'y',1,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(352,50,'z',1,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(353,50,'P',3,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(355,50,'a000',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(356,50,'a001',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(357,50,'a002',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(358,50,'a010',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(359,50,'a011',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(360,50,'a012',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(361,50,'a020',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(362,50,'a021',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(363,50,'a022',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(364,50,'a100',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(365,50,'a101',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(366,50,'a102',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(367,50,'a110',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(368,50,'a111',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(369,50,'a112',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(370,50,'a120',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(371,50,'a121',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(372,50,'a122',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(373,50,'a200',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(374,50,'a201',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(375,50,'a202',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(376,50,'a210',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(377,50,'a211',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(378,50,'a212',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(379,50,'a220',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(380,50,'a221',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(381,50,'a222',2,NULL,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(403,55,'T',1,FALSE,NULL,NULL,NULL,NULL,'Temp in \u00b0C');
INSERT INTO "ModellkatalogParameter" VALUES(404,55,'aw',1,FALSE,0.0E0,1.0E0,NULL,NULL,'aw');
INSERT INTO "ModellkatalogParameter" VALUES(405,55,'pH',1,FALSE,0.0E0,14.0E0,NULL,NULL,'pH');
INSERT INTO "ModellkatalogParameter" VALUES(406,55,'T_ref',2,FALSE,NULL,NULL,NULL,NULL,'reference temperature\u000a(generally, T* \u0001 121.1\u00b0C)');
INSERT INTO "ModellkatalogParameter" VALUES(407,55,'pH_ref',2,FALSE,0.0E0,14.0E0,NULL,NULL,'pH of maximal thermal resistance (generally,\u000apH* \u0001 7)');
INSERT INTO "ModellkatalogParameter" VALUES(408,55,'D_ref',2,FALSE,NULL,NULL,NULL,NULL,'D-value at reference conditions');
INSERT INTO "ModellkatalogParameter" VALUES(409,55,'z_pH',2,FALSE,NULL,NULL,NULL,NULL,'z-value for pH');
INSERT INTO "ModellkatalogParameter" VALUES(410,55,'z_T',2,FALSE,NULL,NULL,NULL,NULL,'z-value for Temp');
INSERT INTO "ModellkatalogParameter" VALUES(411,55,'z_aw',2,FALSE,NULL,NULL,NULL,NULL,'z-value for aw');
INSERT INTO "ModellkatalogParameter" VALUES(412,55,'delta',3,FALSE,NULL,NULL,NULL,NULL,'D-value at given Temp, pH, aw');
INSERT INTO "ModellkatalogParameter" VALUES(457,63,'k',3,FALSE,NULL,NULL,NULL,NULL,'rate');
INSERT INTO "ModellkatalogParameter" VALUES(458,63,'T',1,FALSE,NULL,NULL,NULL,NULL,'Temperature in Kelvin');
INSERT INTO "ModellkatalogParameter" VALUES(459,63,'A',2,FALSE,NULL,NULL,NULL,NULL,'N0');
INSERT INTO "ModellkatalogParameter" VALUES(460,63,'E_a',2,FALSE,NULL,NULL,NULL,NULL,'activation energy');
INSERT INTO "ModellkatalogParameter" VALUES(461,63,'R',2,FALSE,NULL,NULL,NULL,NULL,'universal gas constant; 8.314 J\u2009/(K*\u2009mol)');
INSERT INTO "ModellkatalogParameter" VALUES(462,64,'k',3,FALSE,NULL,NULL,NULL,NULL,'rate');
INSERT INTO "ModellkatalogParameter" VALUES(463,64,'T',1,FALSE,NULL,NULL,NULL,NULL,'temperature (Kelvin)');
INSERT INTO "ModellkatalogParameter" VALUES(464,64,'pH',1,FALSE,NULL,NULL,NULL,NULL,'pH');
INSERT INTO "ModellkatalogParameter" VALUES(465,64,'C3',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(466,64,'C2',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(467,64,'C1',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(468,64,'C0',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(469,65,'k',3,FALSE,NULL,NULL,NULL,NULL,'inactivation rate');
INSERT INTO "ModellkatalogParameter" VALUES(470,65,'T',1,FALSE,NULL,NULL,NULL,NULL,'Temperatur in Kelvin');
INSERT INTO "ModellkatalogParameter" VALUES(471,65,'pH',1,FALSE,NULL,NULL,NULL,NULL,'pH');
INSERT INTO "ModellkatalogParameter" VALUES(472,65,'aw',1,FALSE,NULL,NULL,NULL,NULL,'aw');
INSERT INTO "ModellkatalogParameter" VALUES(473,65,'C4',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(474,65,'C3',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(475,65,'C2',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(476,65,'C1',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(477,65,'C0',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(478,66,'D',3,FALSE,NULL,NULL,NULL,NULL,'D-value at T and pH');
INSERT INTO "ModellkatalogParameter" VALUES(479,66,'z_T',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(480,66,'T',1,FALSE,NULL,NULL,NULL,NULL,'Temp in \u00b0C');
INSERT INTO "ModellkatalogParameter" VALUES(481,66,'T_ref',2,FALSE,NULL,NULL,NULL,NULL,'reference temp');
INSERT INTO "ModellkatalogParameter" VALUES(482,66,'pH',1,FALSE,0.0E0,14.0E0,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(483,66,'D_ref',2,FALSE,NULL,NULL,NULL,NULL,'D-value at reference conditions');
INSERT INTO "ModellkatalogParameter" VALUES(484,66,'z_pH',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(485,66,'pH_ref',2,FALSE,0.0E0,14.0E0,NULL,NULL,'pH-value with optimal conditions');
INSERT INTO "ModellkatalogParameter" VALUES(486,67,'D',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(487,67,'z_T',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(488,67,'T',1,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(489,67,'T_ref',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(490,67,'pH',1,FALSE,0.0E0,14.0E0,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(491,67,'D_ref',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(492,67,'z_pH',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(493,67,'pH_ref',2,FALSE,0.0E0,14.0E0,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(494,68,'D',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(495,68,'T',1,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(496,68,'z_T',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(497,68,'T_ref',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(498,68,'log10Dref',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(499,69,'lag',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(500,69,'Temperature',1,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(501,69,'pH',1,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(502,69,'a01',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(503,69,'a00',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(504,69,'a22',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(505,69,'a21',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(506,69,'a10',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(507,69,'a11',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(508,70,'P',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(509,70,'Temperature',1,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(510,70,'pH',1,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(511,70,'a01',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(512,70,'a00',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(513,70,'a22',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(514,70,'a21',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(515,70,'a11',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(516,70,'a10',2,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(517,74,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(518,71,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(519,76,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(520,73,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(521,74,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(522,75,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(523,76,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(524,71,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(525,72,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t - ln()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(526,78,'D',3,FALSE,NULL,NULL,NULL,112,'thermal death time');
INSERT INTO "ModellkatalogParameter" VALUES(527,74,'lambda',2,FALSE,NULL,NULL,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(528,73,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(529,77,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(530,73,'k',2,FALSE,0.0E0,2.0E0,NULL,NULL,'growth rate related to ln() transformed data - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(531,78,'T',1,FALSE,NULL,NULL,NULL,47,'Temperature');
INSERT INTO "ModellkatalogParameter" VALUES(532,75,'Time',1,FALSE,NULL,NULL,NULL,112,'heating time under constant temperature');
INSERT INTO "ModellkatalogParameter" VALUES(533,74,'mu_max',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate related to ln() transformed data - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(534,75,'k',2,FALSE,NULL,NULL,NULL,NULL,'parameter');
INSERT INTO "ModellkatalogParameter" VALUES(535,77,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(536,74,'Ymax',2,FALSE,0.0E0,25.0E0,NULL,103,'maximum bacterial population -ln() transformed - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(537,71,'lambda',2,FALSE,NULL,NULL,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(538,72,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(539,74,'Y0',2,FALSE,-5.0E0,15.0E0,NULL,103,'initial bacterial population -ln() transformed - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(540,77,'mu_max',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate related to ln() transformed data - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(541,77,'h0',2,FALSE,NULL,NULL,NULL,NULL,'physiological state of the microorganism - product of maximum specific growth rate and the lag');
INSERT INTO "ModellkatalogParameter" VALUES(542,71,'mu_max',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate related to ln() transformed data -min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(543,75,'alpha',2,FALSE,NULL,NULL,NULL,NULL,'determines the shape of curves');
INSERT INTO "ModellkatalogParameter" VALUES(544,76,'Y_tail',2,FALSE,-5.0E0,10.0E0,NULL,81,'minimal bacterial population - log10()-transformed,  min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(545,73,'Y0',2,FALSE,-5.0E0,15.0E0,NULL,103,'initial bacterial population -ln() transformed - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(546,77,'Ymax',2,FALSE,5.0E0,25.0E0,NULL,103,'maximal bacterial population at time t -ln() transformed; min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(547,72,'D',2,FALSE,NULL,NULL,NULL,112,'thermal death time under a constant temperature');
INSERT INTO "ModellkatalogParameter" VALUES(548,75,'Y0',2,FALSE,0.0E0,12.0E0,NULL,81,'initial bacterial population - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(549,71,'Ymax',2,FALSE,5.0E0,25.0E0,NULL,103,'maximum bacterial population -ln() transformed -min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(550,76,'D',2,FALSE,0.0E0,100000.0E0,NULL,112,'decimal reduction time at constant temperature,  min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(551,78,'z',2,FALSE,0.0E0,50.0E0,NULL,47,'effect of temperature on log(D)');
INSERT INTO "ModellkatalogParameter" VALUES(552,76,'Y0',2,FALSE,0.0E0,12.0E0,NULL,81,'initial bacterial population - log10()-transformed,  min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(553,73,'lag',2,FALSE,0.0E0,NULL,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(554,71,'Y0',2,FALSE,0.0E0,15.0E0,NULL,103,'initial bacterial population -ln() transformed -min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(555,77,'Y0',2,FALSE,-5.0E0,15.0E0,NULL,103,'initial bacterial population at time t -ln() transformed; min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(556,78,'D0',2,FALSE,0.0E0,100000.0E0,NULL,112,'D value at temperature T=0\u00b0C');
INSERT INTO "ModellkatalogParameter" VALUES(557,72,'Y0',2,FALSE,NULL,NULL,NULL,103,'initial bacterial population - ln()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(558,79,'SQRTmu',3,FALSE,NULL,NULL,NULL,NULL,'bacterial growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(559,81,'SQRTmu',3,FALSE,NULL,NULL,NULL,NULL,'bacterial growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(560,81,'T',1,FALSE,NULL,NULL,NULL,47,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(561,81,'a',2,FALSE,0.0E0,0.1E0,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(562,81,'Tmin',2,FALSE,NULL,NULL,NULL,47,'estimated minimum temperature');
INSERT INTO "ModellkatalogParameter" VALUES(563,79,'T',1,FALSE,NULL,NULL,NULL,47,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(564,82,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'bacterial growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(565,80,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(566,79,'b',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(567,80,'Time',1,FALSE,NULL,NULL,NULL,112,'heating time under constant Temperature');
INSERT INTO "ModellkatalogParameter" VALUES(568,79,'Tmax',2,FALSE,30.0E0,50.0E0,NULL,47,'estimated maximum growth temperature');
INSERT INTO "ModellkatalogParameter" VALUES(569,80,'mu_max',2,FALSE,0.0E0,2.0E0,NULL,NULL,'maximum inactivation rate, - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(570,82,'T',1,FALSE,NULL,NULL,NULL,47,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(571,82,'a',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(572,80,'Y0',2,FALSE,0.0E0,12.0E0,NULL,81,'initial bacterial population - log10()-transformed, - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(573,79,'a',2,FALSE,0.0E0,0.1E0,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(574,83,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'maximum growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(575,79,'T0',2,FALSE,0.0E0,15.0E0,NULL,47,'nominal minimum temperature; usually not the biological minimum growth temperature.');
INSERT INTO "ModellkatalogParameter" VALUES(576,80,'lag',2,FALSE,0.0E0,NULL,NULL,112,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(577,82,'T0',2,FALSE,NULL,NULL,NULL,47,'nominal minimum temperature; usually not the biological minimum growth temperature.');
INSERT INTO "ModellkatalogParameter" VALUES(578,83,'T',1,FALSE,NULL,NULL,NULL,47,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(579,84,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t - ln()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(580,83,'b',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(581,85,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(582,83,'Tmax',2,FALSE,NULL,NULL,NULL,47,'maximum growth temperature');
INSERT INTO "ModellkatalogParameter" VALUES(583,83,'a',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(584,86,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(585,84,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(586,85,'Time',1,FALSE,NULL,NULL,NULL,112,'heating time under constant temperature');
INSERT INTO "ModellkatalogParameter" VALUES(587,86,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(588,85,'tshoulder',2,FALSE,0.0E0,NULL,NULL,112,'shoulder time');
INSERT INTO "ModellkatalogParameter" VALUES(589,84,'Y_tail',2,FALSE,-5.0E0,20.0E0,NULL,103,'minimal bacterial population - ln()-transformed,  min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(590,83,'deltaG',2,FALSE,NULL,NULL,NULL,NULL,'kinetic energy related to bacterial growth');
INSERT INTO "ModellkatalogParameter" VALUES(591,83,'n',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(592,85,'D',2,FALSE,0.0E0,5000.0E0,NULL,112,'thermal death time under a constant temperature,  - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(593,86,'lambda',2,FALSE,0.0E0,NULL,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(594,85,'Y0',2,FALSE,0.0E0,12.0E0,NULL,81,'initial bacterial population - log10()-transformed,  - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(595,84,'D',2,FALSE,0.0E0,100000.0E0,NULL,112,'decimal reduction time at constant temperature,  min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(596,86,'mu_max',2,FALSE,0.0E0,NULL,NULL,NULL,'specific growth rate - related to ln() transformed data - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(597,84,'Y0',2,FALSE,5.0E0,25.0E0,NULL,103,'initial bacterial population - ln()-transformed,  min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(598,86,'Y0',2,FALSE,NULL,NULL,NULL,103,'initial bacterial count- ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(599,88,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t -log10 transformed');
INSERT INTO "ModellkatalogParameter" VALUES(600,88,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(601,88,'k',2,FALSE,0.0E0,0.8E0,NULL,NULL,'growth rate related to log10 transformed data - min/max values selected to improve fitting results');
INSERT INTO "ModellkatalogParameter" VALUES(602,89,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'maximum growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(603,87,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(604,88,'Ymax',2,FALSE,0.0E0,12.0E0,NULL,81,'maximum bacterial population -log10 transformed - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(605,91,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(606,88,'Y0',2,FALSE,-5.0E0,10.0E0,NULL,81,'initial bacterial population -log10 transformed - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(607,89,'T',1,FALSE,NULL,NULL,NULL,47,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(608,90,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(609,87,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(610,88,'lag',2,FALSE,0.0E0,NULL,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(611,91,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(612,89,'a',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(613,89,'deltaG',2,FALSE,NULL,NULL,NULL,NULL,'kinetic energy related to bacterial growth');
INSERT INTO "ModellkatalogParameter" VALUES(614,91,'mu_max',2,FALSE,0.0E0,2.0E0,NULL,NULL,'specific growth rate - related to ln() transformed data - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(615,89,'n',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(616,91,'h0',2,FALSE,NULL,NULL,NULL,NULL,'physiological state of the microorganism - product of mu_max and lag');
INSERT INTO "ModellkatalogParameter" VALUES(617,87,'D',2,FALSE,NULL,NULL,NULL,112,'thermal death time under a constant temperature');
INSERT INTO "ModellkatalogParameter" VALUES(618,90,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(619,91,'Y0',2,FALSE,-5.0E0,15.0E0,NULL,103,'initial bacterial count - ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(620,90,'Ym',2,FALSE,0.0E0,10.0E0,NULL,81,'minimal bacterial population - log10()-transformed, - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(621,87,'Y0',2,FALSE,NULL,NULL,NULL,81,'initial bacterial population - log10()-transformed');
INSERT INTO "ModellkatalogParameter" VALUES(622,90,'tshoulder',2,FALSE,NULL,NULL,NULL,112,'duration of shoulder time');
INSERT INTO "ModellkatalogParameter" VALUES(623,90,'D',2,FALSE,0.0E0,5000.0E0,NULL,112,'decimal reduction time, - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(624,92,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(625,90,'Y0',2,FALSE,0.0E0,12.0E0,NULL,81,'initial bacterial population- log10()-transformed, - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(626,92,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(627,92,'mu_max',2,FALSE,0.0E0,NULL,NULL,NULL,'specific growth rate - related to ln() transformed data');
INSERT INTO "ModellkatalogParameter" VALUES(628,92,'Ymax',2,FALSE,NULL,NULL,NULL,103,'maximum bacterial population -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(629,92,'Y0',2,FALSE,NULL,NULL,NULL,103,'initial bacterial population -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(630,93,'SQRTmu',3,FALSE,NULL,NULL,NULL,NULL,'bacterial growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(631,94,'mumax',3,FALSE,NULL,NULL,NULL,NULL,'maximum growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(632,93,'T',1,FALSE,NULL,NULL,NULL,47,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(633,94,'T',1,FALSE,NULL,NULL,NULL,47,'temperature');
INSERT INTO "ModellkatalogParameter" VALUES(634,93,'b',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(635,94,'Tmax',2,FALSE,NULL,NULL,NULL,47,'maximum growth temperature');
INSERT INTO "ModellkatalogParameter" VALUES(636,93,'Tmax',2,FALSE,30.0E0,50.0E0,NULL,47,'estimated maximum growth temperature - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(637,94,'Topt',2,FALSE,NULL,NULL,NULL,47,'optimum growth temperature');
INSERT INTO "ModellkatalogParameter" VALUES(638,93,'a',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(639,94,'Tmin',2,FALSE,NULL,NULL,NULL,47,'minimum growth temperature');
INSERT INTO "ModellkatalogParameter" VALUES(640,93,'Tmin',2,FALSE,0.0E0,15.0E0,NULL,47,'estimated minimum growth temperature - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(641,94,'mu_opt',2,FALSE,NULL,NULL,NULL,NULL,'optimum growth rate at optimum temperature');
INSERT INTO "ModellkatalogParameter" VALUES(642,95,'Value',3,FALSE,NULL,NULL,NULL,81,'bacterial population at time t -log10() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(643,95,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(644,95,'k',2,FALSE,0.0E0,1.0E0,NULL,NULL,'growth rate related to log10() transformed data - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(645,95,'Y0',2,FALSE,-5.0E0,10.0E0,NULL,81,'initial bacterial population -log10() transformed - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(646,95,'lag',2,FALSE,0.0E0,NULL,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(647,96,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(648,96,'Time',1,FALSE,NULL,NULL,NULL,113,'elapsed time');
INSERT INTO "ModellkatalogParameter" VALUES(649,97,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(650,96,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(651,96,'LOG10Nmax',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the maximum population density');
INSERT INTO "ModellkatalogParameter" VALUES(652,98,'Value',3,FALSE,NULL,NULL,NULL,81,'response= LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(653,98,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(654,97,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(655,103,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(656,99,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(657,96,'mumax',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(658,98,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(659,96,'lag',2,FALSE,0.0E0,10000.0E0,NULL,113,'end time of the lag phase');
INSERT INTO "ModellkatalogParameter" VALUES(660,101,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(661,97,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(662,100,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(663,101,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(664,100,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(665,99,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(666,101,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(667,100,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(668,99,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(669,101,'LOG10Nmax',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the maximum population density');
INSERT INTO "ModellkatalogParameter" VALUES(670,100,'Sl',2,FALSE,0.0E0,100000.0E0,NULL,112,'Solid line (Sl) is the time until inactivation start');
INSERT INTO "ModellkatalogParameter" VALUES(671,99,'mumax',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(672,100,'kmax',2,FALSE,0.0E0,NULL,NULL,NULL,'maximum inactivation rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(673,98,'LOG10Nmax',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the maximum population density');
INSERT INTO "ModellkatalogParameter" VALUES(674,102,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(675,98,'mumax',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate - ln()-scaled');
INSERT INTO "ModellkatalogParameter" VALUES(676,97,'LOG10Nmax',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the maximum population density');
INSERT INTO "ModellkatalogParameter" VALUES(677,98,'lag',2,FALSE,0.0E0,10000.0E0,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(678,103,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(679,101,'mumax',2,FALSE,0.0E0,5.0E0,NULL,NULL,'maximum specific growth rate - ln()-scaled');
INSERT INTO "ModellkatalogParameter" VALUES(680,102,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(681,99,'lag',2,FALSE,0.0E0,10000.0E0,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(682,101,'lag',2,FALSE,0.0E0,10000.0E0,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(683,103,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(684,103,'LOG10Nmax',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the maximum population density');
INSERT INTO "ModellkatalogParameter" VALUES(685,97,'mumax',2,FALSE,0.0E0,5.0E0,NULL,NULL,'maximum specific growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(686,103,'mumax',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(687,102,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(688,102,'Sl',2,FALSE,0.0E0,10000.0E0,NULL,112,'Solid line (Sl) is the lag prior of inactivation');
INSERT INTO "ModellkatalogParameter" VALUES(689,102,'LOG10Nres',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the minimal population density');
INSERT INTO "ModellkatalogParameter" VALUES(690,102,'kmax',2,FALSE,0.0E0,NULL,NULL,NULL,'maximum inactivation rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(691,104,'Value',3,FALSE,NULL,NULL,NULL,81,'response');
INSERT INTO "ModellkatalogParameter" VALUES(692,104,'Time',1,FALSE,NULL,NULL,NULL,112,'elapsed time');
INSERT INTO "ModellkatalogParameter" VALUES(693,104,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(694,104,'LOG10Nres',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the minimal population density');
INSERT INTO "ModellkatalogParameter" VALUES(695,104,'kmax',2,FALSE,0.0E0,NULL,NULL,NULL,'maximum inactivation rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(696,105,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(697,105,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(698,105,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(699,106,'Value',3,FALSE,NULL,NULL,NULL,81,'Response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(700,106,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(701,105,'D',2,FALSE,NULL,NULL,NULL,112,'decimal reduction time');
INSERT INTO "ModellkatalogParameter" VALUES(702,106,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(703,106,'mumax',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(704,106,'lag',2,FALSE,0.0E0,10000.0E0,NULL,113,'lag phase duration');
INSERT INTO "ModellkatalogParameter" VALUES(705,107,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(706,108,'Value',3,FALSE,NULL,NULL,NULL,81,'reponse = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(707,107,'Time',1,FALSE,NULL,NULL,NULL,112,'elapsed time');
INSERT INTO "ModellkatalogParameter" VALUES(708,108,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(709,108,'A',2,FALSE,NULL,NULL,NULL,81,'difference between min and max population density');
INSERT INTO "ModellkatalogParameter" VALUES(710,107,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(711,108,'log10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'population density at t=0 log10()-scaled');
INSERT INTO "ModellkatalogParameter" VALUES(712,108,'mumax',2,FALSE,NULL,NULL,NULL,NULL,'growth rate');
INSERT INTO "ModellkatalogParameter" VALUES(713,107,'LOG10Nres',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the minimal population density');
INSERT INTO "ModellkatalogParameter" VALUES(714,109,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(715,110,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(716,110,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(717,109,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(718,107,'kmax',2,FALSE,0.0E0,NULL,NULL,NULL,'maximum inactivation rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(719,108,'lag',2,FALSE,0.0E0,10000.0E0,NULL,113,'lag time');
INSERT INTO "ModellkatalogParameter" VALUES(720,110,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(721,109,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(722,110,'p',2,FALSE,NULL,NULL,NULL,NULL,'shape parameter');
INSERT INTO "ModellkatalogParameter" VALUES(723,109,'p',2,FALSE,NULL,NULL,NULL,NULL,'shape parameter');
INSERT INTO "ModellkatalogParameter" VALUES(724,109,'delta',2,FALSE,0.0E0,100000.0E0,NULL,112,'time to first decimal reduction');
INSERT INTO "ModellkatalogParameter" VALUES(725,111,'Value',3,FALSE,NULL,NULL,NULL,81,'Population density Log10()-scaled for PMM-Lab fitting purpose');
INSERT INTO "ModellkatalogParameter" VALUES(726,110,'LOG10Nres',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the minimal population density');
INSERT INTO "ModellkatalogParameter" VALUES(727,111,'Time',1,FALSE,NULL,NULL,NULL,113,'time in hours');
INSERT INTO "ModellkatalogParameter" VALUES(728,111,'LN_A',2,FALSE,0.0E0,30.0E0,NULL,103,'difference between Nmax and N0 ln()-scaled');
INSERT INTO "ModellkatalogParameter" VALUES(729,111,'LN_N0',2,FALSE,-10.0E0,30.0E0,NULL,103,'Population density at t=0 ln()-scaled');
INSERT INTO "ModellkatalogParameter" VALUES(730,112,'Value',3,FALSE,NULL,NULL,NULL,81,'response');
INSERT INTO "ModellkatalogParameter" VALUES(731,110,'delta',2,FALSE,0.0E0,100000.0E0,NULL,112,'time to first decimal reduction');
INSERT INTO "ModellkatalogParameter" VALUES(732,112,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(733,112,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(734,112,'Sl',2,FALSE,0.0E0,10000.0E0,NULL,112,'Solid line (Sl) is the time until inactivation starts');
INSERT INTO "ModellkatalogParameter" VALUES(735,111,'LN_mumax',2,FALSE,0.0E0,10.0E0,NULL,103,'maximum growth rate ln()-scaled');
INSERT INTO "ModellkatalogParameter" VALUES(736,112,'LOG10Nres',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the minimal population density');
INSERT INTO "ModellkatalogParameter" VALUES(737,111,'lag',2,FALSE,0.0E0,10000.0E0,NULL,113,'lag-phase in hours');
INSERT INTO "ModellkatalogParameter" VALUES(738,112,'kmax',2,FALSE,0.0E0,NULL,NULL,NULL,'maximum inactivation rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(739,113,'Value',3,FALSE,NULL,NULL,NULL,81,'response = LOG10N');
INSERT INTO "ModellkatalogParameter" VALUES(740,113,'Time',1,FALSE,NULL,NULL,NULL,112,'time');
INSERT INTO "ModellkatalogParameter" VALUES(741,113,'LOG10N0',2,FALSE,-5.0E0,12.0E0,NULL,81,'decimal logarithm of the initial population density');
INSERT INTO "ModellkatalogParameter" VALUES(742,113,'Sl',2,FALSE,0.0E0,NULL,NULL,112,'Solid line (Sl) is the time until inactivation starts');
INSERT INTO "ModellkatalogParameter" VALUES(743,113,'kmax',2,FALSE,0.0E0,NULL,NULL,NULL,'maximum inactivation rate - ln() scaled');
INSERT INTO "ModellkatalogParameter" VALUES(817,123,'Value',3,FALSE,NULL,NULL,NULL,103,'bacterial population at time t -ln() transformed');
INSERT INTO "ModellkatalogParameter" VALUES(818,123,'Time',1,FALSE,NULL,NULL,NULL,113,'time');
INSERT INTO "ModellkatalogParameter" VALUES(819,123,'mu_max',2,FALSE,0.0E0,5.0E0,NULL,NULL,'specific growth rate related to ln() transformed data - min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(820,123,'h0',2,FALSE,NULL,NULL,NULL,NULL,'physiological state of the microorganism - product of maximum specific growth rate and the lag');
INSERT INTO "ModellkatalogParameter" VALUES(821,123,'Ymax',2,FALSE,5.0E0,25.0E0,NULL,103,'maximal bacterial population at time t -ln() transformed; min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(822,123,'Y0',2,FALSE,-5.0E0,15.0E0,NULL,103,'initial bacterial population at time t -ln() transformed; min/max selected to improve fitting');
INSERT INTO "ModellkatalogParameter" VALUES(823,124,'mu_max',3,FALSE,NULL,NULL,NULL,NULL,NULL);
INSERT INTO "ModellkatalogParameter" VALUES(824,124,'x',1,FALSE,NULL,NULL,NULL,47,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(825,124,'y',1,FALSE,NULL,NULL,NULL,105,'variable');
INSERT INTO "ModellkatalogParameter" VALUES(826,124,'a00',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(827,124,'a11',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(828,124,'a01',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(829,124,'a22',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(830,124,'a12',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(831,124,'a10',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
INSERT INTO "ModellkatalogParameter" VALUES(832,124,'a21',2,FALSE,NULL,NULL,NULL,NULL,'coefficient');
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