漩涡合并过程中颗粒运动的数值模拟

黄海明; 徐晓亮

doi:10.3879/j.issn.1000-0887.2010.04.005

漩涡合并过程中颗粒运动的数值模拟

doi: 10.3879/j.issn.1000-0887.2010.04.005

北京交通大学工程力学研究所,北京 100044

基金项目: 国家自然科学基金资助项目(10572020)

详细信息

作者简介:
黄海明(1969- ),男,河南郑州人,博士(联系人.E-mail:huanghamiing@tsinghua.org.cn);徐晓亮(1983- ),男,山东人,博士生(E-mail:05121250@bjtu.edu.cn).

中图分类号: O359.1
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出版历程
- 收稿日期: 1900-01-01
- 修回日期: 2010-03-03
- 刊出日期: 2010-04-15

Simulation on Motion of Particles in Vortex Merging Process

Institute of Engineering Mechanics, Beijing Jiaotong University, Beijing 100044, P. R. China

摘要

摘要: 漩涡合并不仅影响着流场的演化，还制约着颗粒相的运动．基于涡团分裂合并机制，以一种改进的涡核扩散方法(CCSVM)计算了二相流中的漩涡合并与演化，在此基础上采用单颗粒轨道模型计算、分析了漩涡合并过程中的颗粒运动轨迹．研究结果表明：漩涡合并过程中的颗粒轨迹是一条螺旋线，并且保持与漩涡相同的旋转方向，合并后的漩涡中心即为达到稳定状态后的环状颗粒群中心；合并时间与环量初始值、漩涡半径与涡心距比值的初始值有关；特定条件下，颗粒群中会生成一条拉伸的尾迹，尾迹的产生与黏度系数、颗粒与漩涡的相对位置、合并漩涡环量的不对称性有关．
- 涡方法 /
- 漩涡合并 /
- 颗粒运动 /
- 尾迹
Abstract: In two-phase flow,the vortex merging in fluences both flow evolution and particles motion.With the help of the blobs-splitting-and-merging scheme,the vortex merging was calculated by using a corrected core spreading vortex method(CC SVM);based on these,the particlesmotion in vortex merging process was calculated according to the particle kinetic model. As the results indicate,the particle traces are spiral lines,keeping the same rotation direction with the spinning vortex;the center of particles group is in agreement with that of the merged vortex;the merging tmie is determined by the circulation and initial ratio of the vortex radius and vortex centerd istance;and in a certain initial condition,a stretched particle trail is generated,which is determined by the viscosity,the relative position between particles and vortex, and the unsymm etrical circulation of the two merging vortexes.
- vortex method /
- vortex merging /
- particles motion /
- particle trail

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参考文献(14)

[1]	李志辉, 张涵信. 稀薄流到连续流的气体运动论模型方程算法研究[J]. 力学学报, 2002, 34(2):145-155.
[2]	童秉纲,尹协远. 关于涡方法的讨论[J]. 空气动力学学报, 1992, 10(1): 1-7.
[3]	黄远东,吴文权.液固两相圆柱绕流尾迹内颗粒扩散分布的离散涡数值研究[J]. 应用数学和力学, 2006, 27(4): 477-483. doi: 10.shtml
[4]	张会强, 王赫阳，王希麟，等.两相混合层中颗粒运动的数值模拟[J]. 工程热物理学报, 2000, 21(1): 115-119.
[5]	Leonard A. Vortex methods for flow simulations [J]. J Comput Phys, 1980, 37(3): 289-335. doi: 10.1016/0021-9991(80)90040-6
[6]	Rossi L. Resurrecting core spreading vortex methods: a new scheme that is both deterministic and convergent [J]. SIAM J Sci Com, 1996, 17(2): 370-397. doi: 10.1137/S1064827593254397
[7]	Shiels D. Simulation of controlled bluff body flow with a viscous vortex method [D]. PhD thesis. California: California Institute of Technology, 1998.
[8]	李永光, 林宗虎. 气液两相涡街稳定性的研究[J]. 力学学报, 1998, 30(2):138-144.
[9]	Huang M J. Diffusion via splitting and remeshing via merging in vortex methods [J]. International Journal for Numerical Methods in Fluids, 2005, 48(5): 521-539. doi: 10.1002/fld.947
[10]	Koumoutsakos P,Leonard A. Boundary conditions for viscous vortex methods[J]. Journal of Computational Physics, 1994, 113(1): 53-61.
[11]	Greengard C. The core-spreading vortex method approximations the wrong equation [J]. J Comput Phys, 1985, 61(2): 345-348. doi: 10.1016/0021-9991(85)90091-9
[12]	Huang M J. The physical mechanism of symmetric vortex merger: a new viewpoint [J]. Physics of Fluids, 2005, 17(7): 1-7.
[13]	Takashi Nishikawa, Zoltan Toroczkai. Finite-size effects on active chaotic advection[J]. Physical Review E，2002, 65(2): 1-11.
[14]	吴柏翰.二维对称漩涡对合并动力学之研究 [D].台湾：国立台湾大学, 2007.