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Application of the linearly independent numerical manifold method in modeling the complex crack problems

机译:线性独立数值歧管方法在复杂裂纹问题建模中的应用

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Numerical manifold method (NMM) is very suitable for modeling the transition from continuum to discontinuum by virtue of its advanced finite cover technique. Compared with the 0-order NMM, higher-order displacement functions are more suitable for modelling the crack problems as the result that the latter usually shows higher precision than the former under the same mesh density. However, the higher-order NMM may be suffering with the linear dependence problems, such as the 1-order NMM which adopts 1-order polynomials as its cover functions. Xu et al. (2015) has proposed a new higher-order NMM which has no linear dependence problems and has been applied to solve simple crack problems. In the paper, it is applied to solve the complex problems such as the multiple branched and intersecting cracks in order to show its advantageous features. The excellent results show that the proposed method is also excellent in even treating the complex problems.
机译:数值歧管方法(NMM)非常适合于通过其先进的有限覆盖技术将从连续转变为不连续的转变。与0阶NMM相比,高阶位移函数更适合于建模裂缝问题,因为后者通常在相同网格密度下比前者显示比前者更高的精度。然而,高阶NMM可能是患有线性依赖性问题的患者,例如用1阶多项式作为其覆盖功能的单阶NMM。徐等人。 (2015)提出了一种新的高阶NMM,没有线性依赖性问题,并已应用于解决简单的裂缝问题。在本文中,应用以解决多个分支和交叉裂缝的复杂问题,以显示其有利的特征。优异的结果表明,该方法甚至治疗复杂问题也是优异的。

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