Simulation of transboundary pollutant transport action in the Pearl River delta

被引:31
作者
Chau, KW [1 ]
Jiang, YW [1 ]
机构
[1] Hong Kong Polytech Univ, Dept Civil & Struct Engn, Kowloon, Hong Kong, Peoples R China
关键词
chemical oxygen demand; numerical simulation; Pearl River delta; pollution; transport; transboundary action; water quality;
D O I
10.1016/S0045-6535(03)00501-0
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
The rapid economic development in The Pearl River delta region (PRDR) has exerted serious potential pollution threats to areas in the vicinity,,which have complicated the task of environmental protection in Hong Kong and Macau. In this paper, a three-dimensional numerical pollutant transport model coupled with a synchronised numerical hydrodynamic model, is developed and employed to simulate the unsteady transport of a representative water quality variable chemical oxygen demand in The Pearl River Estuary. It is demonstrated that there exists a transboundary pollutant transport action between Guangdong Province and Hong Kong for the pollutants in the wastewater discharged from PRDR. (C) 2003 Elsevier Ltd. All rights reserved.
引用
收藏
页码:1615 / 1621
页数:7
相关论文
共 12 条
[1]   AIR ENTRAINMENT IN 2-DIMENSIONAL TURBULENT SHEAR FLOWS WITH PARTIALLY DEVELOPED INFLOW CONDITIONS [J].
CHANSON, H .
INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 1995, 21 (06) :1107-1121
[2]   3D numerical model for Pearl River estuary [J].
Chau, KW ;
Jiang, YW .
JOURNAL OF HYDRAULIC ENGINEERING-ASCE, 2001, 127 (01) :72-82
[3]   Eutrophication model for a coastal bay in Hong Kong [J].
Chau, KW ;
Jin, HS .
JOURNAL OF ENVIRONMENTAL ENGINEERING-ASCE, 1998, 124 (07) :628-638
[4]  
Hills Peter, 1998, J ENVIRON PLANN MAN, V41, P375, DOI [DOI 10.1080/09640569811641, 10.1080/09640569811641]
[5]  
LEEDERTSE JJ, 1971, R708NYC11 RAND CORP
[6]  
Mellor G. L., 1996, USERS GUIDE 3 DIMENS
[7]  
OEY LY, 1985, J PHYS OCEANOGR, V15, P1693, DOI 10.1175/1520-0485(1985)015<1693:ATDSOT>2.0.CO
[8]  
2
[9]  
PANG Y, 1998, P WORKSH HYDR PEARL, P85
[10]  
Richtmyer R. D., 1967, Difference Methods for Initial-Value Problems