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Finite cover method with mortar elements for elastoplasticity problems

机译:砂浆单元的有限覆盖法解决弹塑性问题

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Finite cover method (FCM) is extended to elastoplasticity problems. The FCM, which was originally developed under the name of manifold method, has recently been recognized as one of the generalized versions of finite element methods (FEM). Since the mesh for the FCM can be regular and squared regardless of the geometry of structures to be analyzed, structural analysts are released from a burdensome task of generating meshes conforming to physical boundaries. Numerical experiments are carried out to assess the performance of the FCM with such discretization in elastoplasticity problems. Particularly to achieve this accurately, the so-called mortar elements are introduced to impose displacement boundary conditions on the essential boundaries, and displacement compatibility conditions on material interfaces of two-phase materials or on joint surfaces between mutually incompatible meshes. The validity of the mortar approximation is also demonstrated in the elastic-plastic FCM.
机译:有限覆盖方法(FCM)扩展到了弹塑性问题。 FCM最初是以流形方法的名称开发的,最近被公认为是有限元方法(FEM)的广义版本之一。由于用于FCM的网格可以是规则的和正方形的,而不管要分析的结构的几何形状如何,因此结构分析人员可以摆脱繁重的任务来生成符合物理边界的网格。进行了数值实验以评估FCM在弹塑性问题中具有这种离散化的性能。特别是为了精确地实现此目的,引入了所谓的灰浆元件,以在基本边界上施加位移边界条件,并在两相材料的材料界面或相互不兼容的网格之间的接合面上施加位移相容性条件。弹塑性FCM也证明了砂浆近似的有效性。

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