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An interface capturing method with a continuous function: The THINC method on unstructured triangular and tetrahedral meshes

机译:具有连续功能的界面捕获方法:非结构三角形和四面体网格上的THINC方法

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摘要

A novel interface-capturing method is proposed to compute moving interfaces on unstructured grids with triangular (2D) and tetrahedral (3D) elements. Different from the conventional VOF (volume of ?uid) method which involves geometric reconstructions of the interface, the present method is based on the algebraic reconstruction approach originally developed in the THINC (tangent of hyperbola interface capturing) scheme by Xiao et al. (2005) [17]. A continuous multidimensional hyperbolic tangent function is employed for retrieving the jump-like distribution of the indicator function, which avoids the explicit geometric representation of the interface and thus substantially reduces the algorithmic complexity in unstructured grids. Numerical diffusion and smearing are effectively eliminated, and the compact thickness of the jump transition layer in the volume fraction is retained throughout the computation even for largely deformed interface. The solution quality of the present scheme is comparable to the VOF method with PLIC (piecewise linear interface calculation) algorithm.
机译:提出了一种新颖的界面捕获方法来计算具有三角形(2D)和四面体(3D)元素的非结构化网格上的运动界面。与涉及界面的几何重构的传统VOF(流体体积)方法不同,本方法基于肖等人最初在THINC(双曲线界面的正切)方案中开发的代数重构方法。 (2005)[17]。连续多维双曲正切函数用于检索指标函数的跳跃状分布,这避免了界面的显式几何表示,从而大大降低了非结构化网格中的算法复杂性。有效地消除了数值扩散和拖尾现象,即使对于变形很大的界面,整个计算过程中仍保留了体积分数中跃迁过渡层的紧凑厚度。本方案的解决方案质量可与带有PLIC(分段线性接口计算)算法的VOF方法相媲美。

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