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首页> 外文期刊>International journal of computational methods >Accurate Viscoelastic Large Deformation Analysis Using F-Bar Aided Edge-Based Smoothed Finite Element Method for 4-Node Tetrahedral Meshes (F-BarES-FEM-T4)
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Accurate Viscoelastic Large Deformation Analysis Using F-Bar Aided Edge-Based Smoothed Finite Element Method for 4-Node Tetrahedral Meshes (F-BarES-FEM-T4)

机译:基于F-Bar辅助边缘的平滑有限元方法精确的粘弹性大变形分析,用于4节点四面体网格(F-Bares-Fem-T4)

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摘要

A state-of-the-art tetrahedral smoothed finite element method, F-barES-FEM-T4, is demonstrated on viscoelastic large deformation problems. The stress relaxation of viscoelastic materials brings near incompressibility when the long-term Poisson's ratio is close to 0.5. The conventional hybrid 4-node tetrahedral (T4) elements cannot avoid the shear locking and pressure checkerboarding issues, meanwhile F-barES-FEM-T4 can suppress these issues successfully by adopting the edge-based smoothed finite element method (ES-FEM) with the aid of the F-bar method and the cyclic smoothing procedure. A few examples of analyses verify that F-barES-FEM-T4 is locking-free and pressure oscillation-free in viscoelastic analyses as well as in nearly incompressible hyperelastic, or elastoplastic analyses.
机译:在粘弹性大变形问题上证明了最先进的四面体平滑有限元方法F-Bares-Fem-T4。 当长期泊松的比率接近0.5时,粘弹性材料的应力松弛带来了近的不可压缩性。 传统的混合4节点四面体(T4)元件不能避免剪切锁定和压力验光问题,同时F-Bares-Fem-T4可以通过采用基于边缘的平滑有限元方法(ES-FEM)成功地抑制这些问题 F-Bar方法的帮助和循环平滑过程。 分析的一些例子验证了F-Bares-Fem-T4是否在粘弹性分析中无锁定和压力振荡,以及几乎不可压缩的超弹性或弹塑性分析。

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