A numerical analytic method for solving boundary-value problems of linear anisotropic viscoelasticity

被引:1
作者
Kaminsky A.A. [1 ]
Chernoivan Yu.A. [1 ]
机构
[1] S. P. Timoshenko Institute of Mechanics, National Academy of Sciences of Ukraine, Kyiv 03057
关键词
BEM; circular inclusion; continued fraction; orthotropic viscoelastic body; stress concentration;
D O I
10.1007/s10778-010-0335-z
中图分类号
学科分类号
摘要
The paper proposes an approach to solving boundary-value problems for linear viscoelastic orthotropic bodies based on the method of operator continued fractions and the boundary-element method. A problem-solving algorithm and a procedure to estimate the possible error are outlined. The solution for a viscoelastic orthotropic plate with a rigid circular inclusion under uniaxial tension is obtained as an example and compared with available ones © 2010 Springer Science+Business Media, Inc.
引用
收藏
页码:509 / 515
页数:6
相关论文
共 23 条
  • [21] Selivanov M.F., Chernoivan Y.A., A combined approach of the Laplace transform and Padé approximation solving viscoelasticity problems, International Journal of Solids and Structures, 44, 1, pp. 66-76, (2007)
  • [22] Sensale B., Creus G.J., Boundary elements analysis of viscoelastic fracture, BEM 15 Proc., 2, pp. 291-303, (1993)
  • [23] Stoer J., A direct method of Chebyshev approximation by rational functions, J. Association of Computer Machinery, 11, 1, pp. 59-69, (1964)