Estimation of Aspergillus flavus Growth under the Influence of Different Formulation Factors by Means of Kinetic, Probabilistic, and Survival Models

C.E. Kosegarten, E. Mani-López, E. Palou, A. López-Malo, N. Ramírez-Corona
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引用次数: 3

Abstract

A Box-Behnken design was conducted to determine the effect of casein concentration (0, 5, or 10%), corn oil (0, 3, or 6%), aw (0.900, 0.945, or 0.990), pH (3.5, 5.0, or 6.5), concentration of cinnamon essential oil (CEO: 0, 200, or 400 ppm), and incubation temperature (15, 25, or 35 °C) on the growth of A. flavus during 50 days of incubation. Potato dextrose agars were adjusted to the different levels of tested factors and poured into Petri dishes, once solidified were inoculated with mold spores and incubated at studied temperatures. Mold response was modeled using Gompertz and quadratic polynomial equations. The obtained polynomial regression model (allowed the significant (p<0.05) for linear, quadratic, and interaction effects for the Gompertz equation coefficients’ parameters to be identified) adequately described (R2>0.97) mold growth. Additionally, in order to describe growth/not-growth boundary, collected data after 50 days of incubation were classified according to the observed response as 1 (growth) or 0 (not growth), then a binary logistic regression was used to model growth interface. Mold growth probability strongly depend on casein, oil, temperature, and aw, as well as variations of pH and CEO concentration, being lower for those systems with higher content of CEO (>180 ppm). Furthermore, survival analysis using failure time was utilized to estimate the time at which mold growth began. The time to fail was directly related to the temperature and CEO concentration; for systems formulated with more than 200 ppm of CEO, time to fail was >30 days for low protein and fat contents. The three tested approaches to describe A. flavus response, adequately predicted growth rate and lag time, or growth probability, or the time in which growth will occur. The use and selection of any of these approaches will depend on the intended application.

用动力学、概率和生存模型估计不同配方因素对黄曲霉生长的影响
采用Box-Behnken设计,确定酪蛋白浓度(0,5或10%)、玉米油(0,3或6%)、aw(0.900、0.945或0.990)、pH(3.5、5.0或6.5)、肉桂精油浓度(CEO: 0,200或400 ppm)和培养温度(15、25或35℃)在50天的培养过程中对黄曲霉生长的影响。将马铃薯葡萄糖琼脂调整到不同的受试因子水平,倒入培养皿中,固化后接种霉菌孢子,在研究温度下孵育。采用Gompertz方程和二次多项式方程对模具响应进行建模。所获得的多项式回归模型(允许识别Gompertz方程系数参数的线性、二次和相互作用效应显著(p<0.05))充分描述了(R2>0.97)霉菌生长。此外,为了描述生长/不生长边界,将孵育50天后收集的数据根据观察到的响应分类为1(生长)或0(未生长),然后使用二元逻辑回归对生长界面进行建模。霉菌的生长概率很大程度上取决于酪蛋白、油、温度和aw,以及pH和CEO浓度的变化,对于那些CEO含量较高(180 ppm)的体系,霉菌的生长概率较低。此外,利用失效时间的生存分析来估计霉菌开始生长的时间。失败时间与温度和CEO浓度直接相关;对于含有200 ppm以上CEO的系统,在蛋白质和脂肪含量低的情况下,失效时间为30天。这三种被测试的方法描述了黄曲霉的反应,充分预测了生长速度和滞后时间,或生长概率,或生长将发生的时间。这些方法的使用和选择将取决于预期的应用程序。
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