Long Time Computation of Two-Dimensional Vortex Sheet by Point Vortex Method
スポンサーリンク
概要
- 論文の詳細を見る
Two-dimensional vortex sheet suffers an unstable deformation from the Kelvin-Helmholtz instability and a curvature singularity which develops in a finite time. In this paper, long time computations of the two-dimensional vortex sheet are performed by a robust and efficient numerical method with high accuracy. To handle the rapid and non-uniform stretching of the interface, we adopt the adaptive point insertion and redistribution procedures. Computational results show highly refined structures of a complex and chaotic pattern for the vortex sheet up to very long time.
- 社団法人日本物理学会の論文
- 2003-08-15
著者
-
Lee J‐y
Department Of Mathematics Ewha Women's University
-
Lee June-yub
Department Of Mathematics Ewha Women's University
-
Sohn Sung-ik
School Of Information Engineering Tongmyong University Of It
-
Kim Sun-Chul
Department of Mathematics, Chung-Ang University
-
Kim Sun-chul
Department Of Mathematics Chung-ang University
関連論文
- Possibility of Upscaling for Single Bubble Sonoluminescence at a Low Driving Frequency
- Possibility of Upscaling for Single Bubble Sonoluminescence at a Low Driving Frequency
- 菱形Navier-Stokes流の解の分岐と非粘性極限 (臨界現象と微分方程式の解の分岐)
- Long Time Computation of Two-Dimensional Vortex Sheet by Point Vortex Method
- Long Time Computation of Two-Dimensional Vortex Sheet by Point Vortex Method
- Vortices of large scale appearing in the 2D stationary Navier-Stokes equations at large Reynolds numbers