有限体积法
解算器
计算机科学
离散化
区域分解方法
算法
拉普拉斯平滑
三角形网格
有限元法
计算科学
网格生成
数学优化
数学
多边形网格
机械
数学分析
计算机图形学(图像)
工程类
结构工程
物理
作者
Hrvoje Jasak,Željko Tuković
出处
期刊:Transactions of Famena
[Faculty of Mechanical Engineering and Naval Architecture, Univ. of Zagreb]
日期:2007-01-01
卷期号:30 (2): 1-20
被引量:286
摘要
The moving-mesh unstructured Finite Volume Method (FVM) provides a capability of tackling flow simulations where the domain shape changes during the simulation. In such cases, the computational mesh needs to adapt to the time-varying shape of the domain and preserve its validity and quality. In this paper, we present a vertex-based unstructured mesh motion solver with the polyhedral cell support which calculates the internal point motion based on the prescribed motion of the boundary. The performance of the method is preserved through the choice of decomposition of polyhedral cells, the bounded discretisation and the use of iterative solvers. A mechanism for minimising mesh distortion through variable stiffness is proposed and tested on a simple deformation case, showing a marked improvement on previous attempts. Finally, the moving mesh solver is used with an unstructured moving mesh FVM algorithm to simulate a free-rising air bubble in water.
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