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An inverse estimation of multi-dimensional load distributions in thermoelasticity problems via dual reciprocity BEM

机译:基于双互易边界元法的热弹性问题多维载荷分布的逆估计

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摘要

The paper deals with inverse thermoelasticity problems. A general, robust, and numerically efficient technique, for retrieving the multi-dimensional, highly varying distributions of boundary conditions is presented. In the class of considered inverse problems, both input data and sought-for quantities are usually specified at the domain boundary, only. As a sequence of forward sub-solutions underlies the inverse analysis, the numerical method of choice for solving the field problem is the boundary element method (BEM). The derived inverse technique is capable of retrieving boundary condition distributions in steady state and transient problems. The accuracy and stability of the algorithm are verified by considering problems involving constant, functionally graded, and temperature dependent material properties. Strain components and temperatures, subject to uncertainties, are used as input data. Presented numerical examples show that the method is capable of reconstructing mechanical and thermal loads with reasonable accuracy.
机译:本文涉及逆热弹性问题。提出了一种通用的,健壮的,数值高效的技术,用于检索边界条件的多维,高度变化的分布。在所考虑的反问题类别中,通常仅在域边界上指定输入数据和所需数量。反演分析是一系列前向子解的基础,因此选择求解现场问题的数值方法是边界元法(BEM)。导出的逆技术能够检索稳态和瞬态问题中的边界条件分布。通过考虑涉及常数,功能渐变和温度相关的材料属性的问题,验证了算法的准确性和稳定性。受到不确定性影响的应变成分和温度用作输入数据。数值算例表明,该方法能够以合理的精度重建机械载荷和热载荷。

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