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Numerical simulation of structural behaviors using a meshfree-enriched finite element method

机译:使用无网格富集有限元方法的结构行为数值模拟

摘要

System, method and software product for numerically simulating structural behaviors of an engineering product in compressible and near-incomprssible region is disclosed. Meshfree enriched finite element method (ME-FEM) is used for such numerical simulation. ME-FEM requires an engineering product be represented by a FEM model comprising a plurality of finite elements. Finite elements used in the ME-FEM are generally low-order finite elements. Each of the finite elements in the FEM model is enriched by at least one meshfree enriched (ME) node located within the element's domain. Each ME node has additional degrees-of-freedom for the element it belongs independent from those of the corner nodes. A displacement based first-order convex meshfree approximation is applied to the ME node. The convex meshfree approximation has Knonecker-delta property at the element's boundary. The gradient matrix of ME-FEM element satisfies integration constraint. ME-FEM interpolation is an element-wise meshfree interpolation that is discrete divergence-free at the incompressible limit.
机译:公开了用于在可压缩和几乎不可压缩的区域中数值模拟工程产品的结构行为的系统,方法和软件产品。无网格富集有限元方法(ME-FEM)用于这种数值模拟。 ME-FEM要求工程产品由包含多个有限元的FEM模型表示。 ME-FEM中使用的有限元通常是低阶有限元。 FEM模型中的每个有限元都被位于元素域内的至少一个无网格的富集(ME)节点丰富。每个ME节点对其所属元素具有独立于角落节点的元素的附加自由度。基于位移的一阶凸无网格近似应用于ME节点。凸无网格近似在元素边界处具有Knonecker-delta属性。 ME-FEM元素的梯度矩阵满足积分约束。 ME-FEM插值是逐元素无网格插值,在不可压缩的极限处无离散散度。

著录项

  • 公开/公告号US8612186B2

    专利类型

  • 公开/公告日2013-12-17

    原文格式PDF

  • 申请/专利权人 CHENG-TANG WU;WEI HU;

    申请/专利号US201113038330

  • 发明设计人 CHENG-TANG WU;WEI HU;

    申请日2011-03-01

  • 分类号G06F17/50;G06F7/60;G06G7/48;

  • 国家 US

  • 入库时间 2022-08-21 16:00:11

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