期刊文献+

柱体绕流的自适应数值模拟方法

Adaptive Numerical Simulation Method to Flows over Cube or Cylinder
下载PDF
导出
摘要 发展了基于四叉树数据结构的网格生成和流动的Navier-Stokes方程数值求解器。采用压力梯度或者密度梯度的绝对值作为网格自适应的控制参量,同时采用基于最小二乘法的无网格方法处理对于一般Cartesian网格难于处理的物面边界条件。采取了绕方柱流动和绕圆柱流动的经典二维定常和非定常层流算例对所发展的方法进行了验证。计算的结果验证了所发展的方法在处理绕流流动时的合理性和有效性。从而也为将来数值模拟具有较复杂几何外形的流动提供了一种网格布局合理、高效,边界处理简单易行的新思路。 A quadtree-based adaptive Cartesian grid generation and flow solver of Navier-Stokes equations were developed.The grid adaptation based on pressure or density gradient was performed and a gridless or meshless method based on the least-square fashion was used to treat the wall surface boundary condition,which is generally difficult to be handled for the common Cartesian grid.First,to validate the technique of grid adaptation,the flows over a cube were computed.Second,the flows over the cylinder were calculated to validate the developed method.The computational results indicated the developed method is reasonable for complex flows.So this method provides a new idea to the simulation of flows over the objects with complex geometry figures and this method has the special characters of the more reasonable distribution of grids,the higher efficiency and the easier of boundary treatment.
出处 《科学技术与工程》 北大核心 2012年第14期3295-3303,3314,共10页 Science Technology and Engineering
基金 国家"973"计划项目(2011CB711100) 国家科技支撑计划项目(2009BAG12A03)资助
关键词 自适应网格 Cartesian网格 无网格法 数值模拟 adaptive grid Cartesian grid gridless method numerical simulation
  • 相关文献

参考文献16

  • 1Wan Z J. A quadtree-based adaptive cartesian/quad grid flow solver for Navier-Stokes equations. Comput Fluid, 1998 ;27 (4) :529-549.
  • 2Tang L, Yang J, Lee J. Hybrid Cartesian grid/gridless algorithm for store separation prediction. AIAA, 2010-508-762,2010.
  • 3Koh E P C, Tsai H M, Liu F. Euler solution using cartesian grid with a gridless least-squares boundary treatment. AIAA Journal, 2005 ;43 (2) :246-255.
  • 4Shu C, Chew Y T, Niu X D. Least-squares-based lattice Bohzmann method : a meshless approach for simulation of flows with complex ge- ometry. Physical Review, 2001 ;64 : 1-4.
  • 5Koh E P C, Tsai H M, Liu F. Euler solution using Cartesian grid with least squares Technique. AIAA, 2003,2003-1120.
  • 6Yang G, Causon D M, Ingram D M, et al. A Cartesian cut cell meth- od for axisymmetric separating body flows. AIAA 96-1973,1996.
  • 7Ishidal T, Kawai S, Nakahashi K. A high-resolution method for flow simulations with block-structured cartesian grid approach. AIAA 2011-3380,2011.
  • 8Kelkar K M, Patankar S V. Numerical prediction of vortex shedding behind a square cylinder. Int J Num Methods in Fluids, 1992; 14: 327-341.
  • 9DavisR W, Moore E F. A numerical study of vortex shedding from rectangles. J Fluid Mech, 1982; 116:475-450.
  • 10Akhilesh K, Sahu R P, Chhabra V. Eswaran two-dimensional un- steady laminar flow of a power law fluid across a square cylinder. J Non-Newtonian Fluid Mech, 2009 ; 160 : 157-167.

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部