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杜磊 副教授

2006年本科毕业于大连理工大学数学与应用数学专业,2008年硕士毕业于大连理工大学计算数学专业(导师:于波 教授),2011年博士毕业于日本名古屋大学计算理工学专攻,获博士(工学)学位(导师:张绍良 教授)。后在筑波大学计算机科学专攻从事博士后研究工作(日本技术振兴机构CREST项目资助,合作导师:Prof. SAKURAI Tetsuya)。2014年回国任职于大连理工大学数学科学学院。主要研究内容包括:大型稀疏线性方程组求解、矩阵特征值计算、高性能科学计算等。

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Coupled FE-BE method for eigenvalue analysis of elastic structures submerged in an infinite fluid domain

发布时间: 2019-03-12 点击次数:

  • 论文类型:期刊论文
  • 发表刊物:INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING
  • 收录刊物:SCIE、EI
  • 卷号:110
  • 期号:2
  • 页面范围:163-185
  • ISSN号:0029-5981
  • 关键字:fluid-structure interaction; coupled FE-BE method; nonlinear eigenvalue problem; contour integral method; fictitious eigenfrequency; Burton-Miller formulation
  • 摘要:For thin elastic structures submerged in heavy fluid, e.g., water, a strong interaction between the structural domain and the fluid domain occurs and significantly alters the eigenfrequencies. Therefore, the eigenanalysis of the fluid-structure interaction system is necessary. In this paper, a coupled finite element and boundary element (FE-BE) method is developed for the numerical eigenanalysis of the fluid-structure interaction problems. The structure is modeled by the finite element method. The compressibility of the fluid is taken into consideration, and hence the Helmholtz equation is employed as the governing equation and solved by the boundary element method (BEM). The resulting nonlinear eigenvalue problem is converted into a small linear one by applying a contour integral method. Adequate modifications are suggested to improve the efficiency of the contour integral method and avoid missing the eigenvalues of interest. The Burton-Miller formulation is applied to tackle the fictitious eigenfrequency problem of the BEM, and the optimal choice of its coupling parameter is investigated for the coupled FE-BE method. Numerical examples are given and discussed to demonstrate the effectiveness and accuracy of the developed FE-BE method. Copyright (C) 2016 John Wiley & Sons, Ltd.
  • 发表时间:2017-04-13