Boundary element method for solving dynamical response of viscoelastic thin plate (I)

Applied Mathematics and Mechanics (English Edition)

Volumn 18, Issue 3, 1997, Pages 229-235

  Rui, Ding ^a   Zhengyou, Zhu ^a,b   Changjun, Cheng ^a,b  

^a LANZHOU UNIVERSITY   (China)

^b SHANGHAI UNIVERSITY   (China)

Author keywords

BEM; Dynamic response; Viscoelasticity

Indexed keywords

BOUNDARY ELEMENT METHOD; DYNAMIC RESPONSE; VISCOELASTICITY;

THIN PLATE;

PLATES (STRUCTURAL COMPONENTS);

EID: 0031099329     PISSN: 02534827     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF02453365     Document Type: Article

References (8)

1. B. Sun, et al., Boundary element analysis of transient response for two-dimensional viscoelastic structures, Shanghai Mechanics, 11, 1 (1990), (in Chinese)
2. B. Sun, et al. Boundary element analysis of transient response for multiphase viscoelastic structures, Computational Structure Mechanics and Applications, 7 (1990), 19-21. (in Chinese)
3. T. Yang, Dynamic responses of axisymmetrical problems for a viscoelastic plate on a viscoelastic foundation, Acta Mechanica Sinica, 22, 2 (1990), 217-222.
4. P. Gu and J. Zhu, Study of approximate fundamental solution of orthogonal polynomials in dynamical BEM, Computational Structure Mechanics and Applications, 7, 4 (1990), 65-72. (in Chinese)
5. F. Durbin, Numberical inversion of Laplace transform: An efficient improvement to Dubher and Abate's method, The Computer Journal, 17 (1974), 371-376.
6. M. K. Miller and W. T. Guy, Numerical inversion of the Laplace transform by use of Jacobi polynomials, SIAM J. Numer. Anal., 3, 4 (1966), 624-635.
7. R. Bellman, R. E. Kalaba and J. Lockett, Numerical Inversion of the Laplace Transform, Amer. Elsevier Publ. Co. (1966).
8. C. A. Brebbia, Boundary Element Techniques: Theory and Applications in Engineering, Springer-Verlag (1984).