Numerical simulation of unsteady flow at Po River Delta

被引:15
作者
Ambrosi, D
Corti, S
Pennati, V
Saleri, F
机构
[1] ENEL SPA,DSR,CRIS,I-20162 MILAN,ITALY
[2] POLITECN MILAN,I-20133 MILAN,ITALY
来源
JOURNAL OF HYDRAULIC ENGINEERING-ASCE | 1996年 / 122卷 / 12期
关键词
D O I
10.1061/(ASCE)0733-9429(1996)122:12(735)
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
This paper describes a numerical simulation of the flow at the delta of the Po River, the main Italian river. We take into account a portion of the river that is 20 km long, characterized by a complex geometry consisting of narrow bends and strong gradients in the profile of the riverbed. To account for the presence of tidal effects, a nonstationary solution is sought. The considered model consists in the classical two-dimensional (2D) Saint-Venant equations, written in conservation form. This system of partial differential equations is discretized by a finite-element scheme that has some particularly attractive features for river flow. The accuracy of the scheme is verified on a few test cases, then a numerical simulation of the dow of the Po over three days is implemented. The numerical results are then compared with the experimental measures and discussed in the light of the assumptions made in the construction of the model.
引用
收藏
页码:735 / 743
页数:9
相关论文
共 14 条
[1]  
AMBROSI D, 1994, MODELLING FLOOD PROP, P18
[2]  
BENQUE JP, 1982, J WATERW PORT C DIV, V108, P396
[3]  
CUNGE JA, 1981, PRACTICAL ASPECTS CO
[4]  
DIMONACO A, 1988, P 1 INT C COMP METH, V2, P301
[5]  
FALCONER RA, 1980, J WATERW PORT C DIV, V106, P31
[6]   A FINITE-ELEMENT MODEL OF ESTUARIAN AND RIVER FLOWS WITH MOVING BOUNDARIES [J].
LECLERC, M ;
BELLEMARE, JF ;
DUMAS, G ;
DHATT, G .
ADVANCES IN WATER RESOURCES, 1990, 13 (04) :158-168
[7]   WAVE-EQUATION MODEL FOR FINITE-ELEMENT TIDAL COMPUTATIONS [J].
LYNCH, DR ;
GRAY, WG .
COMPUTERS & FLUIDS, 1979, 7 (03) :207-228
[8]   THEORETICAL AND PRACTICAL ASPECTS OF SOME INITIAL BOUNDARY-VALUE PROBLEMS IN FLUID-DYNAMICS [J].
OLIGER, J ;
SUNDSTROM, A .
SIAM JOURNAL ON APPLIED MATHEMATICS, 1978, 35 (03) :419-446
[9]   ON THE TRANSPORT-DIFFUSION ALGORITHM AND ITS APPLICATIONS TO THE NAVIER-STOKES EQUATIONS [J].
PIRONNEAU, O .
NUMERISCHE MATHEMATIK, 1982, 38 (03) :309-332
[10]  
Quarteroni A., 1994, LECT NOTES MATH