插值(计算机图形学)
解算器
浸入边界法
线性插值
三线性插值
计算机科学
网格
计算科学
流量(数学)
可压缩流
边界(拓扑)
不连续性分类
算法
最近邻插值
压缩性
数学
机械
数学分析
计算机图形学(图像)
物理
几何学
人工智能
动画
模式识别(心理学)
程序设计语言
作者
Moran Ezra,Yoram Kozak
摘要
Immersed Boundary Methods (IBM) allow modeling fluid-solid interactions via structured grids. Thus, meshing can be avoided and highly efficient structured grid flow solvers can be utilized. In the current study, we utilize a Ghost Cell Method that relies on interpolation for determining approximate boundary conditions in the ghost cells. However, for high-speed compressible flow regimes, discontinuities in the flow can affect the interpolation accuracy and compromise the solution accuracy and stability. This issue is known to affect high-order interpolations, which can provide superior accuracy for continuous flows. Non-linear interpolation techniques can allow high-order interpolation that is oscillation free. This work introduces an implementation, verification, and validation of a standard low-order interpolation IBM technique in our massively parallel compressible flow solver - Athena-RFX++. Then, for the first time, a new approach for high-order non-linear interpolation based on the Fake Nodes Method is coupled with the IBM. The performance of the Fake Nodes Method is extensively compared against typical low- and high-order interpolation techniques.
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