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基于高阶谱方法求解波浪在不规则地形上传播的完全非线性数值模型
引用本文:李金宣,郝健,王磊,柳淑学.基于高阶谱方法求解波浪在不规则地形上传播的完全非线性数值模型[J].水动力学研究与进展(A辑),2017(3):293-300.
作者姓名:李金宣  郝健  王磊  柳淑学
作者单位:大连理工大学海岸和近海工程国家重点实验室,辽宁大连,116024
基金项目:国家自然科学基金青年科学基金(51309050),国家重点基础研究发展计划资助项目(2013CB036101),辽宁省教育厅重点实验室基础研究基金(LZ0015018),中央高校基本科研业务费专项资金资助 the National Natural Science Foundation of China(51309050),the National Key Basic Research Program(2013CB036101),the Basic Research Foundation of Key Laboratory of Department of education of Liaoning Provincial(LZ0015018),the Fundamental Research Funds for the Central Universities
摘    要:该文基于高阶谱方法,通过引入造波边界和水底边界条件,建立了能够模拟波浪在不规则地形上传播的完全非线性数值计算模型。对典型的二维波浪bragg反射和波浪在潜堤上传播进行了数值模拟,数值计算结果表明该模型能够很好地模拟波浪的产生、传播及与不规则地形的作用,验证了所建立的数值计算模型模拟波浪在不规则地形上传播的有效性。

关 键 词:高阶谱方法  数值模型  bragg反射  潜堤

A fully nonlinear numerical model for wave propagation over variable bathymetry based on High Order Spectral method
LI Jin-xuan,HAO Jian,WANG Lei,LIU Shu-xue.A fully nonlinear numerical model for wave propagation over variable bathymetry based on High Order Spectral method[J].Journal of Hydrodynamics,2017(3):293-300.
Authors:LI Jin-xuan  HAO Jian  WANG Lei  LIU Shu-xue
Abstract:A numerical model for wave propagation over variable bathymetrywas developed based on High Order Spectral(HOS)method,considering the wave-maker boundary and variable bathymetry.The typical cases,such as wave bragg reflection and wave propagation over submerged bar,were conducted with the numerical model.The results showed that the numerical model was valid for the wave generation,propagation and simulating wave over variable bathymetry.
Keywords:high order spectral(HOS) method  numerical model  bragg reflection  submerged bar
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