Idealized Conventional and Pressure-Assisted Thermal Preservation Processes Growth Inhibition and Retardation by Antimicrobials Microbial Inactivation and Chemical Degradationĭegradation Parameters from Concentration RatiosĮndpoints Method for Predicting Chemical Degradation in Frozen FoodsĮquivalent Isothermal Time at a Reference Temperature as a Function of TimeĮxtracting Fixed-Order Degradation Kinetics by the Endpoints MethodĮxtracting Microbial Inactivation Parameters from Final Isothermal Survival RatiosĮxtracting Microbial Inactivation Parameters from Final Survival Ratiosįit of First-Order Kinetic Model in Degradation Processes Uncertainties in Isothermal Microbial Growth Square Root Model for Rates of Microbial Growth or Inactivation Ratkowski's Square Root Growth Rate Model for High Temperatures Ratio-Based Modified Logistic Isothermal Microbial Growth on Linear and Logarithmic Coordinates Modified Logistic Isothermal Microbial Growth Ratio (Linear and Logarithmic) vs.
Isothermal Germination of Seeds and Microbial Spores Growth Curves for a Mixture of Two Subpopulations Generalized Logistic (Verhulst) Isothermal Microbial Growth on Linear and Logarithmic Coordinates Kinetics: Microbial, Chemical and Biochemical Growthĭynamic Germination of Seeds and Microbial SporesĮxtending the Square Root Growth Rate Model to Lethal Low Temperatures Steady State Heat Transfer Through an Insulated Wall Logarithmic Mean Temperature of a Heat Exchanger Heat Transfer Estimating the Thermal Properties of Foods from their Moisture Contents
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Advanced quantitative microbiology for food and biosystems: Models for predicting growth and inactivation. įor more information on the models see: Peleg, M. For more information on Mathematica visit the Wolfram Research web site at.
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Demonstrations to run with Mathematica or Wolfram CDF Player Demonstrations to run with Mathematica ® or Wolfram CDF Player ®This page contains links to 154 free demonstrations downloadable from the Wolfram Demonstrations Project web site.Demonstrations contain active controls and run in Mathematica or right in your web browser after installation of the free Wolfram CDF Player application.
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