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A weak form quadrature element method for plane elasticity problems

机译:平面弹性问题的弱形式正交单元法

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摘要

A weak form quadrature element method is proposed and applied to analysis of plane elasticity problems. A variational formulation of plane elasticity problems is established and the differential quadrature analog of the derivatives in the functional is introduced. Several typical plane elasticity problems are studied to verify the proposed method. Results show that the method is highly efficient and promising. It is applied to the analysis of nearly incompressible materials and shown to be robust against volumetric locking. Similarities and dissimilarities, advantages and disadvantages as compared with other numerical methods, typically the p-version finite element method are discussed.
机译:提出了一种弱形式的正交单元法,并将其应用于平面弹性问题的分析。建立了平面弹性问题的变分形式,并引入了泛函的微分正交模拟。研究了几种典型的平面弹性问题,以验证所提出的方法。结果表明该方法是高效且有希望的。它可用于分析几乎不可压缩的材料,并显示出对体积锁定的鲁棒性。与其他数值方法(通常为p版本有限元方法)相比,存在异同,优缺点。

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