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Models of Sigmoid Equilibrium Moisture Sorption Isotherms With and Without the Monolayer Hypothesis

机译:具有和无单层假设的乙状平衡水分吸附等温线的模型

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Among the numerous moisture sorption models, the GAB, an expanded version of the BET equation originally derived for inert gases adsorption on solid surfaces, is the most prominent. Both models are based on distinction between the adsorbate molecules settling on the bare surface in a monolayer (Langmuir adsorption) and those settling on already absorbed molecules forming multilayers. The BET theory has been successfully used to determine porous catalysts' and fine powders' specific surface area to this day. In contrast, applying the BET and GAB equations to water vapor sorption by solid foods (and non-foods) has at least three major problems: The calculated food powders' specific surface area is independent of their particle size; the expected shoulder in foods' enthalpy vs. moisture plot is absent; and there is a huge discrepancy between the specific surface areas calculated from moisture sorption isotherms and those of nitrogen. An alternative modeling approach posits the non-existence of a water monolayer, and suggests that moisture sorption is governed by at least two simultaneous mechanisms having different scaling exponents. Mathematical analysis and comparison of the resulting sorption models with the GAB equation show that they produce practically indistinguishable moisture sorption isotherms even with the same number of adjustable parameters. They also demonstrate that the sigmoid shape of a moisture sorption isotherm does not contain enough information to identify and quantify the underlying sorption mechanisms, and that a model's good fit by statistical criteria in itself does not validate mechanistic assumptions.
机译:在许多水分吸附模型中,GAB,最初导出用于固体表面的惰性气体吸附的BET方程的扩展版本是最突出的。两种模型基于在单层(Langmuir吸附)中裸露的吸附分子之间的区分,并且在已经吸收的分子上形成多层的沉降。 BET理论已成功地用于确定多孔催化剂'和细粉末的比表面积至今。相反,将BET和GAB方程应用于固体食物(和非食物)的水蒸气吸收具有至少三个主要问题:计算的食物粉末的比表面积与其粒度无关;食物焓与水分图中的预期肩部不存在;并且存在由水分吸附等温线和氮气计算的特定表面区域之间存在巨大的差异。一种替代的建模方法假设水单层的不存在性,并表明水分吸附由具有不同缩放指数的至少两个同时机制来控制。与GAB方程产生的吸附模型的数学分析及比较表明,即使用相同数量的可调节参数,它们也产生实际难以区分的水分吸附等温。他们还证明了水分吸附等温线的矩形形状不包含足够的信息来识别和量化潜在的吸附机制,并且通过统计标准本身的良好良好符合不会验证机械假设。

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