Ferrentino G, Ferrari G, Poletto M, Balaban M O
Dept. of Chemical and Food Engineering, Univ. of Salerno Via Ponte Don Melillo, 84084 Fisciano (SA), Italy.
J Food Sci. 2008 Oct;73(8):E389-95. doi: 10.1111/j.1750-3841.2008.00920.x.
Isobaric and isothermal semi-logarithmic survival curves of natural microflora in apple juice treated with high-pressure carbon dioxide at 7, 13, and 16 MPa pressures and 35, 50, and 60 degrees C temperatures were fitted with a nonlinear equation to find the values of the coefficient b(P), b(T), n(P), and n(T). Profiles of the model parameters were obtained as a function of pressure and temperature. The model fitted with good agreement(R(2) > 0.945), the survival curves. An empirical equation was proposed to describe the combined effects of pressure and temperature. The equation, derived from a power law model, was written in the form: log(10) S(t) = -log(e) [C(0)+C(1) x exp (K(T) x (T-T(C))-C(2) x exp (K(P) x (P-P(C))) x t (C(3)xT(2)+C(4)xT+C(5)). The proposed model fitted the experimental data well. At 7 MPa and 50 and 60 degrees C, 13 MPa and 35 and 60 degrees C, 16 MPa and 35 degrees C, the model provided (log)10 reduction residual values (observed value-fitted value) lower than 0.284 showing a good agreement between the experimental and the predicted survival levels.
在7、13和16兆帕压力以及35、50和60摄氏度温度下,用高压二氧化碳处理的苹果汁中天然微生物群的等压和等温半对数存活曲线用非线性方程进行拟合,以求出系数b(P)、b(T)、n(P)和n(T)的值。得到了模型参数随压力和温度变化的曲线。该模型与存活曲线拟合良好(R(2)>0.945)。提出了一个经验方程来描述压力和温度的联合效应。该方程由幂律模型推导而来,形式为:log(10) S(t)=-log(e) [C(0)+C(1)×exp (K(T)×(T-T(C))-C(2)×exp (K(P)×(P-P(C)))×t (C(3)×T(2)+C(4)×T+C(5))。所提出的模型与实验数据拟合良好。在7兆帕以及50和60摄氏度、13兆帕以及35和60摄氏度、16兆帕以及35摄氏度条件下,该模型给出的以10为底的减少残差值(观测值-拟合值)低于0.284,表明实验值与预测存活水平之间吻合良好。