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Subdivision based mixed methods for isogeometric analysis of linear and nonlinear nearly incompressible materials

机译:基于细分的混合方法,用于线性和非线性近似不可压缩材料的等几何分析

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This paper addresses the use of isogeometric analysis to solve solid mechanics problems involving nearly incompressible materials. The present work is focused on extension of two-field mixed variational formulations in both small and large strains to isogeometric analysis. Inf-sup stable displacement-pressure combinations for mixed formulations are developed based on the subdivision property of NURBS. Stability and convergence properties of the proposed displacement-pressure combinations are illustrated by computing numerical inf-sup constants and error norms. The performance of the proposed formulations is assessed by studying several benchmark examples involving nearly incompressible and incompressible elastic and elasto-plastic materials in both small and large strain regime. (C) 2016 Elsevier B.V. All rights reserved.
机译:本文介绍了使用等几何分析来解决涉及几乎不可压缩材料的固体力学问题。目前的工作集中在将小应变和大应变中的两场混合变分公式扩展到等几何分析。基于NURBS的细分特性,开发了用于混合配方的INF稳定位移压力组合。通过计算数值输入常数和误差范数说明了拟议的位移压力组合的稳定性和收敛性。建议的配方的性能通过研究几个基准实例进行评估,这些实例涉及在小应变和大应变状态下几乎不可压缩和不可压缩的弹性和弹塑性材料。 (C)2016 Elsevier B.V.保留所有权利。

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