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模拟粪肠球菌在博洛尼亚香肠中的生长情况。

Modeling the growth of Enterococcus faecium in bologna sausage.

作者信息

Zanoni B, Garzaroli C, Anselmi S, Rondinini G

机构信息

Sezione Tecnologie Alimentari, Università di Milano, Italy.

出版信息

Appl Environ Microbiol. 1993 Oct;59(10):3411-7. doi: 10.1128/aem.59.10.3411-3417.1993.

Abstract

A study to set up mathematical models which allow the prediction of Enterococcus faecium growth in bologna sausage (mortadella) was carried out. Growth curves were obtained at different temperatures (5, 6, 12, 15, 25, 32, 35, 37, 42, 46, 50, 52, and 55 degrees C). The Gompertz and logistic models, modified by Zwietering, were found to fit with the representation of experimental curves. The variations of the parameters A (i.e., the asymptotic value reached by the relative population during the stationary growth phase), mu m (i.e., the maximum specific growth rate during the exponential growth phase), and lambda (i.e., the lag time) with temperature were then modeled. The variation of A with temperature can be described by an empirical polynomial model, whereas the variation of mu m and lambda can be described by the Ratkowsky model modified by Zwietering and the Adair model, respectively. Data processing of these models has shown that the minimum growth temperature for E. faecium is 0.1 degrees C, the maximum growth temperature is 53.4 degrees C, and the optimal growth temperature is 42 to 45 degrees C.

摘要

开展了一项研究,旨在建立能够预测粪肠球菌在博洛尼亚香肠(意大利熟香肠)中生长情况的数学模型。在不同温度(5、6、12、15、25、32、35、37、42、46、50、52和55摄氏度)下获得了生长曲线。结果发现,经兹维特林修改的冈珀茨模型和逻辑斯蒂模型能够拟合实验曲线的表现形式。随后对参数A(即稳定生长阶段相对菌数达到的渐近值)、μm(即指数生长阶段的最大比生长速率)和λ(即延迟期)随温度的变化进行了建模。A随温度的变化可用经验多项式模型描述,而μm和λ的变化分别可用经兹维特林修改的拉特科夫斯基模型和阿代尔模型描述。对这些模型进行数据处理后表明,粪肠球菌的最低生长温度为0.1摄氏度,最高生长温度为53.4摄氏度,最佳生长温度为42至45摄氏度。

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本文引用的文献

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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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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.

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