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Multiblock hybrid grid finite volume method to solve flow in irregular geometries

机译:多块混合网格有限体积法求解不规则几何中的流动

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摘要

In this work, a finite-volume-based finite-element method is suitably developed for solving incompressible flow and heat transfer on collocated hybrid grid topologies. The method is generally applicable to arbitrarily shaped elements and orientations and, thus, challenges the potential to unify many of the different grid topologies into a single formulation. The key point in this formulation is the correct estimation of the convective and diffusive fluxes at the cell faces using a novel physical influence scheme. This scheme remarkably enhances the achieved solution accuracy. It is shown that the extended formulation is robust enough to treat any combination of multi-block meshes with dual element shape employments. In this regard, the solution domain is broken up into a number of different multi-block arrangements in which each block is filled with only one type of finite element shape. The combined grid can decrease the computational time and memory requirements and increase the numerical accuracy. The results of the extended formulation are validated against different benchmark and other solutions. The current results are in excellent agreement with the other solutions without exhibiting any disturbances around the block boundaries.
机译:在这项工作中,基于有限体积的有限元方法被适当地开发出来,用于解决并置混合网格拓扑上不可压缩的流动和传热问题。该方法通常适用于任意形状的元素和方向,因此,挑战了将许多不同的网格拓扑统一为一个公式的可能性。该公式的关键是使用一种新颖的物理影响方案正确估计单元表面的对流和扩散通量。该方案显着提高了所获得的解决方案精度。结果表明,扩展后的配方足够坚固,可以处理具有双重元素形状的多块网格的任意组合。在这方面,解域被分解为许多不同的多块排列,其中每个块仅填充一种类型的有限元形状。组合的网格可以减少计算时间和内存需求,并提高数值精度。扩展配方的结果针对不同的基准和其他解决方案进行了验证。目前的结果与其他解决方案非常吻合,而在块边界附近没有任何干扰。

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