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DISCONTINUOUS GALERKIN FINITE ELEMENT METHODS FOR NUMERICAL SIMULATIONS OF THERMOELASTICITY

机译:热弹性数值模拟的不连续伽辽金有限元方法

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摘要

In this article, the discontinuous Galerkin (DG) finite element methods are extended to numerical simulations of uncoupling thermoelasticity. A thermoelastic formulation of interior penalty DG (IP-DG) method is presented and aspects of the numerical implementation are discussed in matrix form. The feasibility of the method for general thermoelastic simulations is validated through some typical test cases. Investigations are performed in which the method is applied to problems with thermal stress discontinuities induced by non-homogeneous inclusions, illustrating that reasonably ranged magnitude of IP term can well deal with the problems, and IP parameter increasing can effectively suppress the non-physical oscillations around discontinuities although its excess may affect solution accuracy in smooth region to some extent.
机译:在本文中,不连续的Galerkin(DG)有限元方法被扩展到非耦合热弹性的数值模拟。介绍了内部罚分DG(IP-DG)方法的热弹性公式,并以矩阵形式讨论了数值实现的各个方面。通过一些典型的测试案例验证了该方法用于一般热弹性模拟的可行性。进行了将该方法应用于由非均质夹杂物引起的热应力不连续性问题的研究,表明合理范围的IP项幅度可以很好地解决这些问题,并且IP参数的增加可以有效地抑制周围的非物理振荡不连续性,尽管其过多可能会在一定程度上影响平滑区域中的求解精度。

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