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Pseudo-divergence-free element free Galerkin method for incompressible fluid flow

机译:不可扩散流体的无伪散度无元素Galerkin方法

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Incompressible modeling in finite elements has been a major concern since its early developments and has been extensively studied. However, incompressibility in mesh-free methods is still an open topic. Thus, instabilities or locking can preclude the use of mesh-free approximations in such problems. Here, a novel mesh-free formulation is proposed for incompressible flow. It is based on defining a pseudo-divergence-free interpolation space. That is, the finite dimensional interpolation space approaches a divergence-free space when the discretization is refined. Note that such an interpolation does not include any overhead in the computations. The numerical evaluations are performed using the inf-sup numerical test and two well-known benchmark examples for Stokes flow.
机译:自从其早期发展以来,有限元中的不可压缩建模一直是主要关注的问题,并且已经进行了广泛的研究。但是,无网格方法中的不可压缩性仍然是一个开放的话题。因此,在此类问题中,不稳定性或锁定可能会阻止使用无网格近似。在此,提出了一种新的无网格配方,用于不可压缩的流动。它基于定义无伪散度的插值空间。即,当离散化被细化时,有限维插值空间接近无散度空间。注意,这种插值在计算中不包括任何开销。使用inf-sup数值测试和两个众所周知的Stokes流量基准示例进行数值评估。

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