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A positivity-preserving pyramid scheme for anisotropic diffusion problems on general hexahedral meshes with nonplanar cell faces

机译:具有非平面细胞面的一般六半啮合网上各向异性扩散问题的阳极扩散问题

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摘要

In this paper, a new cell-centered positivity-preserving pyramid scheme (called P-3-scheme) is proposed for anisotropic diffusion problems. It can be regarded as a development of the O-scheme [31] for general hexahedral meshes with nonplanar cell-faces. In the P-3-scheme, the flux on the nonplanar cell-face is approximated by the so called effective directional flux. Compared with the O-scheme, the P-3-scheme is much more robust with respect to the distortion of the meshes, and has lower cost in computation and storage. Being different from the P-scheme [32], the P-3-scheme is positivity-preserving and can be applied to anisotropic diffusion problems. Numerical results are presented to show the performance of P-3-scheme on various kinds of distorted meshes for problems with continuous and discontinuous diffusion coefficients. (C) 2018 Elsevier Inc. All rights reserved.
机译:在本文中,提出了一种新的细胞 - 以阳性保留的金字塔方案(称为P-3 - 方案),用于各向异性扩散问题。 它可以被视为具有非平面细胞面的一般六半曲线网的O形方案[31]的开发。 在P-3方案中,非平面细胞面上的磁通量由所谓的有效定向通量近似。 与O形方案相比,P-3方案相对于网格的变形更鲁棒,并且在计算和存储中具有较低的成本。 与P方案不同,P-3 - 方案是阳性保存,可以应用于各向异性扩散问题。 提出了数值结果以显示与连续和不连续扩散系数的各种扭曲网格的P-3方案的性能。 (c)2018年Elsevier Inc.保留所有权利。

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