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A finite element computational scheme for transient and nonlinear coupling thermoelectric fields and the associated thermal stresses in thermoelectric materials

机译:用于瞬态和非线性耦合热电场的有限元计算方案及热电材料中的相关热应力

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This paper proposes a finite element model for the determination of time dependent thermoelectric coupling fields. The model takes into account all thermoelectric effects, including Joule heating, Thomson effect, Peltier effect and Fourier's heat conduction. Temperature-dependent material properties are also taken into account. The method uses the finite element space discretization to obtain a first-order system of differential equations. The system is solved by employing finite difference scheme to resolve the time dependent response. A computation code is developed in commercial programming software Matlab. Once the temperature field is obtained, the thermal stress analysis can be conducted through standard thermoelasticity or finite element analysis. An equation to evaluate the stress level in the thermoelectric materials is identified. This is the first finite element scheme to deal with transient and nonlinear thermoelectric coupling fields in thermoelectric materials. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文提出了一种用于确定时间相关的热电耦合场的有限元模型。该模型考虑了所有热电效应,包括焦耳加热,汤姆森效应,珀氏菌效应和傅里叶的热传导。还考虑温度依赖性材料特性。该方法使用有限元空间离散化来获得微分方程的一阶系统。通过采用有限差分方案来解决该系统来解决时间依赖性响应。在商业编程软件MATLAB中开发了计算代码。一旦获得温度场,就可以通过标准热弹性或有限元分析进行热应力分析。鉴定了评估热电材料中应力水平的等式。这是用于处理热电材料中的瞬态和非线性热电联接场的第一元件方案。 (c)2016 Elsevier Ltd.保留所有权利。

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