Modeling microbial growth within food safety risk assessments

被引:93
作者
Ross, T [1 ]
McMeekin, TA [1 ]
机构
[1] Univ Tasmania, Sch Agr Sci, Hobart, Tas 7001, Australia
关键词
predictive microbiology; microbial growth modeling; food safety; risk assessment;
D O I
10.1111/1539-6924.00299
中图分类号
R1 [预防医学、卫生学];
学科分类号
1004 ; 120402 ;
摘要
Risk estimates for food-borne infection will usually depend heavily on numbers of microorganisms present on the food at the time of consumption. As these data are seldom available directly, attention has turned to predictive microbiology as a means of inferring exposure at consumption. Codex guidelines recommend that microbiological risk assessment should explicitly consider the dynamics of microbiological growth, survival, and death in foods. This article describes predictive models and resources for modeling microbial growth in foods, and their utility and limitations in food safety risk assessment. We also aim to identify tools, data, and knowledge sources, and to provide an understanding of the microbial ecology of foods so that users can recognize model limits, avoid modeling unrealistic scenarios, and thug be able to appreciate the levels of confidence they can have in the outputs of predictive microbiology models. The microbial ecology of foods is complex. Developing reliable risk assessments involving microbial growth in foods will require the skills of both microbial ecologists and mathematical modelers. Simplifying assumptions will need to be made, but because of the potential for apparently small errors in growth rate to translate into very large errors in the estimate of risk, the validity of those assumptions should be carefully assessed. Quantitative estimates of absolute microbial risk within narrow confidence intervals do not yet appear to be possible. Nevertheless, the expression of microbial ecology knowledge in "predictive microbiology" models does allow decision support using the tools of risk assessment.
引用
收藏
页码:179 / 197
页数:19
相关论文
共 113 条
[71]   Modelling the growth rate of Escherichia coli as a function of pH and lactic acid concentration [J].
Presser, KA ;
Ratkowsky, DA ;
Ross, T .
APPLIED AND ENVIRONMENTAL MICROBIOLOGY, 1997, 63 (06) :2355-2360
[72]  
Presser KA, 1998, APPL ENVIRON MICROB, V64, P1773
[73]   Choosing probability distributions for modelling generation time variability [J].
Ratkowsky, DA ;
Ross, T ;
Macario, N ;
Dommett, TW ;
Kamperman, L .
JOURNAL OF APPLIED BACTERIOLOGY, 1996, 80 (02) :131-137
[74]   COMPARISON OF ARRHENIUS-TYPE AND BELEHRADEK-TYPE MODELS FOR PREDICTION OF BACTERIAL-GROWTH IN FOODS [J].
RATKOWSKY, DA ;
ROSS, T ;
MCMEEKIN, TA ;
OLLEY, J .
JOURNAL OF APPLIED BACTERIOLOGY, 1991, 71 (05) :452-459
[75]   MODELING THE BACTERIAL-GROWTH NO GROWTH INTERFACE [J].
RATKOWSKY, DA ;
ROSS, T .
LETTERS IN APPLIED MICROBIOLOGY, 1995, 20 (01) :29-33
[76]  
RATKOWSKY DA, 1982, J BACTERIOL, V149, P1
[77]   PRINCIPLES OF NONLINEAR-REGRESSION MODELING [J].
RATKOWSKY, DA .
JOURNAL OF INDUSTRIAL MICROBIOLOGY, 1993, 12 (3-5) :195-199
[78]  
RATKOWSKY DA, 1992, 19921 DEP PRIM IND F
[79]  
Roberts T A, 1983, Soc Appl Bacteriol Symp Ser, V11, P85
[80]  
ROBERTS TA, 1990, FOOD TECHNOLOGY INT, P231