Simulation of dam-break flow with grid adaptation

被引:16
作者
Rahman, M
Chaudhry, MH
机构
[1] Civ. and Environ. Eng. Department, Washington State University, Pullman
关键词
dam break flow; sub-super critical flow; bore front; adaptive grid;
D O I
10.1016/S0309-1708(96)00009-7
中图分类号
TV21 [水资源调查与水利规划];
学科分类号
081501 ;
摘要
The unsteady free surface flow caused by sudden collapse of a dam produces discontinuities in the flow variables. As the flow surges downstream, it forms a moving bore front with steep gradients of water height and velocity. In the numerical simulation of this flow, proper grid distribution can play a crucial part in the prediction and resolution of the solutions. The use of presently available numerical schemes to solve this problem on a uniform course grid system fails to resolve the characteristic how features and hence do a poor job in simulating this flow. In this paper, an adaptive grid which adjusts itself as the solution evolves is used for a better resolution of the flow properties. Rai and Anderson's(12) method is used to determine the grid speed; however, a different partial differential equation based on the conservative principle of grid are lengths for clustering grids in one-dimensional flow is used along with the St. Venant equations to numerically simulate the how. Both the subcritical and the supercritical hows under extreme boundary conditions are solved using this technique. With a specified number of grid points, this provides better quality solutions as compared to those obtained with uniformly distributed grids. (C) 1997 Elsevier Science Ltd.
引用
收藏
页码:1 / 9
页数:9
相关论文
共 22 条
[1]  
ANDERSON DA, 1982, P S NUM GEN CURV COO
[2]  
[Anonymous], 1978, 781208 AIAA
[3]  
BIERTERMAN M, 1986, J COMPUT PHYS, V63, P33
[4]  
Chaudhry M.H., 1993, OPEN CHANNEL FLOW
[5]  
CHEN C, 1980, J HYDR ENG DIV-ASCE, V106, P535
[6]  
COURANT R, 1928, MATH ANN, V110, P32
[7]   ON THE STABILITY OF MESH EQUIDISTRIBUTION STRATEGIES FOR TIME-DEPENDENT PARTIAL-DIFFERENTIAL EQUATIONS [J].
COYLE, JM ;
FLAHERTY, JE ;
LUDWIG, R .
JOURNAL OF COMPUTATIONAL PHYSICS, 1986, 62 (01) :26-39
[8]  
DWYER HA, 1980, AIAA J, V18
[9]   SIMULATION OF ONE-DIMENSIONAL DAM-BREAK FLOWS [J].
FENNEMA, RJ ;
CHAUDHRY, MH .
JOURNAL OF HYDRAULIC RESEARCH, 1987, 25 (01) :41-51
[10]   EXPLICIT METHODS FOR 2-D TRANSIENT FREE-SURFACE FLOWS [J].
FENNEMA, RJ ;
CHAUDHRY, MH .
JOURNAL OF HYDRAULIC ENGINEERING-ASCE, 1990, 116 (08) :1013-1034