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A stabilized immersed finite volume element method for elliptic interface problems

机译:用于椭圆界面问题的稳定浸没有限体积元件方法

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摘要

In this paper, we propose a stabilized immersed finite volume element method for solving elliptic interface problems on Cartesian mesh. To improve the classic immersed finite volume element schemes, certain stability terms over interface edges are added. The new schemes presented here have the same global degrees of freedom as their classic counterparts. Optimal error estimates are derived in an energy norm under piecewise H-2 regularity. Numerical examples demonstrate that the stabilized immersed finite volume element schemes are second order accuracy in L-2 norm and the oscillating behavior of L-infinity error can be improved. (C) 2019 IMACS. Published by Elsevier B.V. All rights reserved.
机译:在本文中,我们提出了一种稳定的浸入式有限体积元件方法,用于解决笛卡尔网格上的椭圆界面问题。为了改善经典的浸没有限体积元件方案,添加了在界面边缘的某些稳定性术语。这里提出的新方案具有与其经典同行相同的全球自由度。最佳误差估计是在分段H-2规则下的能量规范中的。数值示例表明,稳定的浸渍有限体积元件方案是L-2规范中的二阶精度,并且可以提高L-Infinity误差的振荡行为。 (c)2019 IMACS。由elsevier b.v出版。保留所有权利。

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