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The non-equilibrium thermodynamics of intracrystalline diffusion under non-hydrostatic stress

机译:非静水应力下晶内扩散的非平衡热力学

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Intracrystalline diffusion induced by non-hydrostatic stress is formulated on the basis of the non-equilibrium thermodynamics of deformable solids. In the case of ideal solution, the chemical potential <(mu)over tilde> of the diffusing component a is expressed as <(mu)over tilde>(a) = -sigma(ij)nu(epsilon(ij)(a) + delta(ij)/3) + f(a), where nu is the molar volume, sigma(ij) is the stress tensor, f is the molar Helmholtz free energy, delta(ij) is the Kronecker delta, epsilon(ij) represents the strain tensor of the crystal lattice, and the superscript a denotes the partial molar values of component a. The driving force of intracrystaline diffusion of component a is approximately -nu(partial derivative epsilon(ij)/partial derivative C-a)del sigma(ij). The lattice diffusion creep is reinterpreted in terms of <(mu)over tilde>.
机译:由非静水压力引起的晶内扩散是基于可变形固体的非平衡热力学来制定的。在理想溶液的情况下,漫射组分a的化学势表示为(a)= -sigma(ij)nu(epsilon(ij)(a) + delta(ij)/ 3)+ f(a),其中nu是摩尔体积,sigma(ij)是应力张量,f是摩尔亥姆霍兹自由能,delta(ij)是Kroneckerδ,ε(ij )表示晶格的应变张量,并且上标a表示组分a的部分摩尔值。组分a的结晶内扩散的驱动力大约为-nu(偏导数ε(ij)/偏导数C-a)del sigma(ij)。晶格扩散蠕变用<μovertilde>重新解释。

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