Complex variable boundary element method for a class of boundary value problems in anisotropic thermoelasticity

International Journal of Computer Mathematics

Volumn 70, Issue 3, 1999, Pages 571-586

  Ang, W T ^a   Clements, D L ^b   Cooke, T ^b  

^a UNIVERSITI MALAYSIA SARAWAK   (Malaysia)

^b UNIVERSITY OF ADELAIDE   (Australia)

Author keywords

[No Author keywords available]

Indexed keywords

ANISOTROPY; DEFORMATION; PROBLEM SOLVING; THERMOELASTICITY;

COMPLEX VARIABLE BOUNDARY ELEMENT METHOD (CVBEM);

BOUNDARY ELEMENT METHOD;

EID: 0032627656     PISSN: 00207160     EISSN: None     Source Type: Journal    
DOI: 10.1080/00207169908804775     Document Type: Article

References (15)

1. Ang, W. T., Clements, D. L. and Cooke, T. (1996). A boundary element method for plane thermoelastic deformations of elastic media. BEM XVIII: Proceedings of the 18th World Conference on the Boundary Element Method (Edited by Brebbia, C. A., Martins, J. B. and Aliabadi, M. H.) Computational Mechanics Publications, pp. 95-103.
2. Clements, D. L. (1973). Thermal stress in an anisotropic elastic half-space. SIAM J. Appl. Math., 24, 332-37.
3. Clements, D. L. (1981). Boundary Value Problems Governed by Second Order Elliptic Systems, Pitman, London.
4. Dargush, G. F. and Banerjee (1989). Development of a boundary element method for time dependent planar thermoelasticity. Int. J. Solids Structures, 25, 999-1021.
5. Deb, A. (1996). Boundary element analysis of anisotropic bodies under thermomechanical body force loadings. Computers and Structures, 58, 715-25.
6. Hromadka II, T. V. (1994). The Best Approximation Method in Computational Mechanics, Springer-Verlag, Berlin.
7. Hromadka II, T. V. and Lai, C. (1987). The Complex Variable Boundary Element Method in Engineering Analysis, Springer-Verlag, Berlin.
8. Hromadka II, T. V. and Whitley, R. J. (1993). Expanding the CVBEM approximation in series. Appl. Numer. Math., 11, 509-516.
9. Hromadka II, T. V. and Whitley, R. J. (1996). A new formulation for developing CVBEM approximation functions. Engng. Analysis with Boundary Elements, 18, 39-41.
10. Hromadka II, T. V. and Yen, C. C. (1988). Extension of the CVBEM to higher order trial functions. Appl. Mathematical Modeling, 12, 619-626.
11. Whitley, R. J. and Hromadka II, T. V. (1994). Complex logarithms, Cauchy principal values, and the complex variable boundary element method. Appl. Mathematical Modeling, 18, 423-428.
12. Linkov, A. M. and Mogilevskaya, S. G. (1994). Complex hypersingular integrals and integral equations in plane elasticity. Acta Mechanica, 105, 189-205.
13. Linkov, A. M. and Mogilevskaya, S. G. (1996). On the theory of complex hypersingular integral equations. Computational Mechanics, 95: Theory and Applications (Edited by Atluri, S. N., Yagawa, G. and Cruse, T. A.), Springer-Verlag.
14. Nowacki, W. (1972). Thermoelasticity, Addison-Wesley, Reading.
15. Sladek, V. and Sladek, J. (1984). Boundary integral equation in thermoelasticity. Part III: uncoupled thermoelasticity. Appl. Mathematical Modeling, 8, 413-18.