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基于柱Kadomtsev-Petviashvili模型的海洋内孤立波非线性相互作用传播特征仿真模拟研究
引用本文:李 娟,刘 苗,王春梅,李玲玲,董 文.基于柱Kadomtsev-Petviashvili模型的海洋内孤立波非线性相互作用传播特征仿真模拟研究[J].河北科技大学学报,2014,35(6):512-517.
作者姓名:李 娟  刘 苗  王春梅  李玲玲  董 文
作者单位:遥感科学国家重点实验室,中国科学院遥感与数字地球研究所,北京 100101;国家航天局航天遥感论证中心,北京 100101
基金项目:国家自然科学基金,中国科学院遥感应用研究所知识创新工场青年人才领域前沿项目
摘    要:在考虑到海洋内波的二维效应时,含有横向微扰的二维模型可以较好地模拟海洋内波的传播,因此为更好地描述海洋内波这一复杂非线性现象的传播特性,利用二维柱Kadomtsev-Petviashvili模型研究了海洋内波非线性相互作用的传播特征。首先,利用解析法获得该二维模型的双抛物线型孤子解,同时模拟研究了南海东沙群岛的海洋内波的弹性碰撞及随时间变化的传播特性;其次,基于不同的海域背景参数分析研究了上升型和下降型抛物线海洋内波弹性碰撞引起的海洋表层流速的变化。经比较分析,本文模拟结果与已有的遥感卫星图像较一致,因此可为进一步深入研究海洋内波的传播特性、动力学机制解及内波参数反演等提供一定的借鉴。

关 键 词:双抛物线型海洋内孤立波  柱Kadomtsev-Petviashvili模型  解析解
收稿时间:2014/6/17 0:00:00
修稿时间:2014/8/28 0:00:00

Simulation investigations on nonlinear interaction of ocean internal waves via the cylindrical Kadomtsev-Petviashvili model
LI Juan,LIU Miao,WANG Chunmei,LI Lingling,DONG Wen.Simulation investigations on nonlinear interaction of ocean internal waves via the cylindrical Kadomtsev-Petviashvili model[J].Journal of Hebei University of Science and Technology,2014,35(6):512-517.
Authors:LI Juan  LIU Miao  WANG Chunmei  LI Lingling  DONG Wen
Abstract:In view of the two-dimensional effects of ocean internal waves, the two-dimensional model containing transverse perturbation can well simulate the propagation character of ocean internal waves. In this paper, the cylindrical Kadomtsev-Petviashvili model has been used to depict the propagation character of nonlinear interaction of ocean internal waves. By making use of the analytical method, the biparabolic solitary solution of this 2-dimensional equation is derived. The elastic collision and the time-varying propogation character of ocean internal waves of Dongsha Islands of the South China Sea are studied and simulated .The simulation results are consistent with that of remote sensing satellites images, and then can be provided as a reference for further research on nonlinear interaction and polar transformation of ocean internal waves.
Keywords:biparabolic ocean internal wave  cylindrical Kadomtsev-Petviashvili model  analytical solution
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