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温度变化下的细菌生长建模。

Modeling of bacterial growth with shifts in temperature.

机构信息

Department of Food Science, Agricultural University Wageningen, 6700 EV Wageningen, The Netherlands.

出版信息

Appl Environ Microbiol. 1994 Jan;60(1):204-13. doi: 10.1128/aem.60.1.204-213.1994.

DOI:10.1128/aem.60.1.204-213.1994
PMID:16349151
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC201290/
Abstract

The temperature of chilled foods is an important variable for the shelf life of a product 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 growth as a function of temperature. The temperature is often not constant in various stages of distribution. The objective of this research was to determine the effect of shifts in temperature. The suitability and usefulness of several models to describe the growth of Lactobacillus plantarum with fluctuating temperatures was evaluated. It can be assumed that temperature shifts within the lag phase can be handled by adding relative parts of the lag time to be completed and that temperature shifts within the exponential phase result in no lag phase. With these assumptions, the kinetic behavior of temperature shift experiments was reasonably well predicted, and this hypothesis was accepted statistically in 73% of the cases. Only shifts of temperature around the minimum temperature for growth showed very large deviations from the model prediction. The best results were obtained with the assumption that a temperature shift (within the lag phase as well as within the exponential phase) results in an additional lag phase. This hypothesis was accepted statistically in 93% of the cases. The length of the additional lag phase is one-fourth of the lag time normally found at the temperature after the shift.

摘要

冷藏食品的温度是产品在生产和分销链中保质期的一个重要变量。为了预测温度和时间对生物体数量的影响,必须将生长建模为温度的函数。在不同的分配阶段,温度通常不是恒定的。本研究的目的是确定温度变化的影响。评估了几种模型来描述温度波动时植物乳杆菌的生长。可以假设,在滞后期内的温度变化可以通过添加要完成的滞后时间的相对部分来处理,而在指数期内的温度变化则不会导致滞后期。在这些假设下,温度变化实验的动力学行为得到了很好的预测,并且在 73%的情况下,这一假设在统计学上是被接受的。只有在生长的最低温度附近的温度变化与模型预测有很大的偏差。在滞后期和指数期内的温度变化导致额外的滞后期的假设下,得到了最好的结果。在 93%的情况下,这一假设在统计学上是被接受的。额外滞后期的长度是在温度变化后的温度下通常发现的滞后时间的四分之一。

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本文引用的文献

1
Evaluation of data transformations and validation of a model for the effect of temperature on bacterial growth.评估数据转换方法并验证温度对细菌生长影响模型的有效性。
Appl Environ Microbiol. 1994 Jan;60(1):195-203. doi: 10.1128/aem.60.1.195-203.1994.
2
Modeling of the bacterial growth curve.细菌生长曲线的建模。
Appl Environ Microbiol. 1990 Jun;56(6):1875-81. doi: 10.1128/aem.56.6.1875-1881.1990.
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Damage and derepression in Escherichia coli resulting from growth at low temperatures.低温生长导致的大肠杆菌损伤与去阻遏
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Effect of abrupt temperature shift on the growth of mesophilic and psychrophilic yeasts.温度骤变对嗜温酵母和嗜冷酵母生长的影响。
J Bacteriol. 1967 Apr;93(4):1332-6. doi: 10.1128/jb.93.4.1332-1336.1967.
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Modeling of bacterial growth as a function of temperature.细菌生长作为温度函数的建模。
Appl Environ Microbiol. 1991 Apr;57(4):1094-101. doi: 10.1128/aem.57.4.1094-1101.1991.