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Description of Osmotic Dehydration of Melon Cubes using a Three-dimensional Diffusion Model: An Algorithm to Determine the Effective Diffusivity

机译:使用三维扩散模型的甜瓜甚差的渗透脱水描述:一种确定有效扩散率的算法

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摘要

This paper aims to study the transient mass diffusion during the osmotic dehydration of melon cubes, using the analytical solution of the diffusion equation with boundary condition of the first kind. Two techniques are used to determine the effective mass diffusivity, using experimental data. In technique 1, available in the literature, the domain of the effective diffusivity is scanned from a value close to zero, until the minimum value of the objective function (Chi-square) is determined. Technique 2, proposed in this paper, uses an algorithm based on the optimal removal of experimental points, until obtaining the objective function with a minimum value, allowing to determine the optimal value for the effective mass diffusivity. The obtained values for diffusivity and statistical indicators revealed that both techniques generate equivalent results and allowed to satisfactorily describe the kinetics of osmotic dehydration of melon cubes. However, technique 2, proposed in this paper, is much faster than technique 1, in the determination of effective mass diffusivity, for all analyzed sets of experimental data.
机译:本文旨在利用具有第一种边界条件的扩散方程的分析溶液研究甜瓜立方体的渗透脱水过程中的瞬态肿块扩散。使用两种技术来使用实验数据来确定有效的质量扩散率。在技​​术1中,在文献中可用,从接近零的值扫描有效扩散率的域,直到确定目标函数(Chi-Square)的最小值。在本文中提出的技术2,使用基于实验点的最佳去除的算法,直到获得具有最小值的目标函数,允许确定有效质量扩散率的最佳值。所获得的扩散性和统计指标的值表明,两种技术都产生了等效结果,并且允许令人满意地描述甜瓜立方体的渗透脱水动力学。然而,本文提出的技术2比技术1在确定有效质量扩散率时比技术1更快,对于所有分析的实验数据。

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