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The MLS-based numerical manifold method with applications to crack analysis

机译:基于MLS的数值流形方法及其在裂纹分析中的应用

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In order to solve problems, from a continuum point of view and in a unified way, involving continuum and discontinuum deformation, and small deformation and large movement, the numerical manifold method (NMM) introduces two covers, namely the mathematical cover (MC) and the physical cover (PC). This study generates the MC with the influence domains of nodes in the moving least squares (MLS) interpolation instead of commonly-used finite element meshes, significantly simplifying the generation of PCs and the simulation of crack growth. Advantageous over the conventional meshfree method, the MLS-based NMM can naturally treat complex geometry without recourse to those complicated but contrived criteria or operations. Moreover, the treatment of large movement caused by cracking is much easier with the MLS-based NMM than with the FE-based NMM.
机译:为了解决问题,从一个统一的角度出发,以统一的方式,涉及连续和不连续的变形,以及小变形和大运动,数值流形方法(NMM)引入了两个覆盖,即数学覆盖(MC)和数学覆盖(MC)。物理保护层(PC)。这项研究生成的MC具有移动最小二乘法(MLS)插值中节点的影响域,而不是常用的有限元网格,从而大大简化了PC的生成和裂纹扩展的模拟。与传统的无网格方法相比,基于MLS的NMM更具优势,可以自然地处理复杂的几何图形,而无需求助于那些复杂但人为的标准或操作。此外,与基于FE的NMM相比,基于MLS的NMM易于处理由裂纹引起的大运动。

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