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波浪水槽中非线性浅水波传播特性与模拟 被引量:8

Propagation characteristics and numerical simulation of long non-linear shallow-water waves in wave flume
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摘要 通过建立解析解、进行数值模拟和物理实验,研究了波浪水槽中非线性浅水波浪传播特性,给出了数值模拟中对应造波板做正弦运动的二阶入射边界条件。数值模拟采用高阶Boussinesq方程。实验结果、数值结果和解析解进行对比,并讨论了解析解的适用范围、高次谐波的产生及三波相互作用问题。 the propagation characteristics ot long non-hnear shallow-water waves in the wave flume are stuched by analytical solution, numerical simulation and physical experiment. The second order incident boundary condition of the fixed incident boundary is given, based on the sinusoicloo motion of the wave maker paddle. Higher order Boussinesq equations are used in numerical simulations. The application range of the analytical solution, the generation of higher harmonic and the triad interaction are discussed through the comparisons of experimental results, numerical results and analytical results.
出处 《海洋工程》 CSCD 北大核心 2005年第3期23-30,共8页 The Ocean Engineering
基金 国家自然科学基金资助项目(5997002 50479053) 教育部高校骨干教师基金资助项目
关键词 二阶入射边界条件 解析解 高次谐波 三波相互作用 浅水波 BOUSSINESQ方程 second order incident boundary condition analytical solution higher harmonic triad interaction shallow water waves Boussinesq equation
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  • 1Sun, DP,Li, YC,Teng, B.Three-Dimensional Boundary Element Method Applied to Nonlinear Wave Transformation[J].China Ocean Engineering,1999,14(2):163-170. 被引量:4
  • 2刘忠波,陈兵,张日向.新型高阶Boussinesq方程的一维数值模型及其实验验证[J].海洋环境科学,2006,25(1):59-62. 被引量:1
  • 3Bai W, Eatock Taylor. Numerical simulation of fully nonlinear regular and focused wave diffraction around a vertical cylinder using domain decomposition [J]. Appl OceanRes, 2007, 29(1-2): 55-71.
  • 4Qi Peng, Zou Zhili, Wang Yongxue. A 3-D composite model for numerical simulation of nonlinear waves [C].Seattle, USA: Proceedings of the Tenth International Offshore and Polar Engineering Conference, 2000: 68- 73.
  • 5Wang Daguo, Zou Zhili, Tham L G. Tang Chun'an. A three-dimensional coupled numerical model of nonlinear waves in a harbor [J]. Science in China Series E: Technological Sciences, 2008, 51(12): 2185-2196.
  • 6Li Y S, Zhan J M. Boussinesq-type model with boundary fitted coordinate system [J]. Journal of Waterway, Port, Coastal, and Ocean Engineering, 2001, 127(3): 152- 160.
  • 7Zou Z L. Higher order Boussinesq equations [J]. Ocean Engineering, 1999, 26: 767-792.
  • 8王大国,邹志利,唐春安.波浪对箱形船作用的三维耦合计算模型[J].船舶力学,2007,11(4):533-544. 被引量:10
  • 9Zhang Xiaotu,Teng Bin,Ning Dezhi.Simulation of fully nonlinear 3-D numerical wave tank[J].China Ocean Engineering,2004,18:59-68.
  • 10Nichols B D,Hirt C W.Volume of Fluid method for the dynamics of free boundaries[J].Journal of Computational Physics,1981,39:201-225.

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