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Modeling survival of high hydrostatic pressure treated stationary- and exponential-phase Listeria innocua cells.

机译:模拟高静水压力处理的固定相和指数相李斯特菌无瘤细胞的存活。

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High Hydrostatic Pressure (HHP) inactivation (325-400 MPa; 0-20 min; maximum temperature 30 degrees C) of cells of Listeria innocua CECT 910 was studied in two different growth phases (exponential and stationary), and the corresponding survival curves were obtained for each case. The curves were fitted to two nonlinear models, the modified Gompertz equation and the Baranyi model. The kinetic constants calculated for both models, mumax and kmax, indicated that cells in exponential growth phase were more sensitive to pressure than those in stationary phase. Both mathematical models were suitable for describing L. innocua HHP survival curves, rendering kinetic constants that increased with increasing pressure. When considering the experimental models validation, both Gompertz and Baranyi predicted in a similar way, however Baranyi had slightly lower Af (Accuracy factor) and Bf (Bias factor) values, which indicated better prediction values. In summary, both mathematical models were perfectly valid for describing L. innocua inactivation kinetics under HHP treatment. Industrial relevance: The mathematical models for inactivation and growth of microorganisms are the foundation of predictive microbiology and are used in risk assessments procedures as part of the food safety management system. Besides, these models together with those applied to inactivation of enzymes and destruction of quality factors are essential to optimize processes and thus to lay the foundations for industrial processing. It is therefore necessary to identify generally applicable kinetic models that will produce primary and secondary kinetic parameters and are statistically reliable as a key tool to predict the behaviour of microorganisms, enzymes and quality factors after processing. All rights reserved, Elsevier.
机译:研究了李斯特菌CECT 910细胞在两个不同的生长阶段(指数生长期和静止生长期)的高静水(HHP)失活(325-400 MPa; 0-20分钟;最高温度30摄氏度),并绘制了相应的存活曲线为每种情况获得的。将曲线拟合到两个非线性模型,即改进的Gompertz方程和Baranyi模型。为mumax和kmax两种模型计算的动力学常数表明,处于指数生长期的细胞比处于静止期的细胞对压力更敏感。两种数学模型均适合描述无毒李斯特菌HHP生存曲线,其动力学常数随压力的增加而增加。考虑实验模型的验证时,Gompertz和Baranyi均以类似的方式进行预测,但是Baranyi的Af(准确度因子)和Bf(偏见因子)值略低,这表明预测值更好。总之,两个数学模型对于描述HHP处理下的无毒李斯特菌灭活动力学是完全有效的。行业相关性:微生物失活和生长的数学模型是预测微生物学的基础,并且在风险评估程序中用作食品安全管理体系的一部分。此外,这些模型以及应用于酶灭活和质量因子破坏的模型对于优化流程至关重要,因此为工业加工奠定了基础。因此,有必要确定普遍适用的动力学模型,该模型将产生初级和次级动力学参数,并且在统计学上可靠,可作为预测加工后微生物,酶和品质因子行为的关键工具。保留所有权利,Elsevier。

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