HYBRID FINITE ANALYTIC SOLUTIONS OF SHALLOW WATER CIRCULATION  被引量:4

HYBRID FINITE ANALYTIC SOLUTIONS OF SHALLOW WATER CIRCULATION

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作  者:槐文信 沈毅一 小松利光 

机构地区:[1]State Key Laboratory of Water Resources and Hydropower Engineering Science,Wuhan University [2]Civil and Coastal Engineering Department,University of Florida,Gainesville [3]Department of Civil Engineering,Kyushu University

出  处:《Applied Mathematics and Mechanics(English Edition)》2003年第9期1081-1088,共8页应用数学和力学(英文版)

基  金:theFoundationforUniversityKeyTeacherbytheMinistryofEducationofPRC (4 3 0 0 16)

摘  要:The hybrid finite analytic(HFA) method is a kind of numerical scheme in rectangular element. In order to simulate the shallow circulation in irregular bathymetry by HFA scheme, the model in sigma coordinate system was obtained. The model has been tested against three cases: 1) Wind induced circulation; 2) Density driven circulation and 3) Seiche oscillation. The results obtained in the present study compare well with those obtained from the corresponding analytical solutions under idealized for the above three cases. The hybrid finite analytic method and the circulation model in sigma coordinate system can be used calculate the flow and water quality in estuaries and coastal waters.The hybrid finite analytic(HFA) method is a kind of numerical scheme in rectangular element. In order to simulate the shallow circulation in irregular bathymetry by HFA scheme, the model in sigma coordinate system was obtained. The model has been tested against three cases: 1) Wind induced circulation; 2) Density driven circulation and 3) Seiche oscillation. The results obtained in the present study compare well with those obtained from the corresponding analytical solutions under idealized for the above three cases. The hybrid finite analytic method and the circulation model in sigma coordinate system can be used calculate the flow and water quality in estuaries and coastal waters.

关 键 词:tidal flow wind stress CIRCULATION shallow water SEICHE hybrid finite analytic method density gradient 

分 类 号:O353.2[理学—流体力学]

 

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