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Chemical potential shifts due to capillarity-unary systems

机译:由于毛细管毛细管一元系统,化学势会发生变化

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摘要

The effect of curvature on the chemical potential for two-phase unary systems at constant temperature, is usually given in the literature by the Gibbs-Thomson equation [1-6], μ~β(H)=μ~β(H = 0)+2νV~βH where H is the local mean curvature of a β particle in equilibrium, with an α matrix and V~β, the molar volume of the β phase. It can be shown based on the above equation, that the corresponding shift in chemical potential for the α phase is [1]: μ~α(H) = μ~α(H = 0) Thus the usual form of the Gibbs-Thomson equation that appears in the literature is not rigorous and Hence results in a violation of the condition for chemical equilibrium for a curved interface (α~μ(H)≠μ~β(H) assuming incompressibility and isotropic stresses in the case of the solid phases [9-7].
机译:文献中通常通过吉布斯-汤姆森方程[1-6]给出曲率对恒温两相一元系统化学势的影响,μ〜β(H)=μ〜β(H = 0 )+2νV〜βH,其中H是处于平衡状态的β粒子的局部平均曲率,具有α矩阵,而V〜β是β相的摩尔体积。从上式可以看出,α相的化学势的相应位移为[1]:μ〜α(H)=μ〜α(H = 0)因此,Gibbs-Thomson的通常形式是文献中出现的方程式并不严格,因此会导致弯曲界面的化学平衡条件(α〜μ(H)≠μ〜β(H)违反固体的情况下假设不可压缩性和各向同性应力阶段[9-7]。

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