On the residue calculus evaluation of the 3-D anisotropic elastic Green's function

Communications in Numerical Methods in Engineering

Volumn 20, Issue 5, 2004, Pages 335-341

  Phan, A V ^a   Gray, L J ^b   Kaplan, T ^b  

^a University of South Alabama   (United States)

^b OAK RIDGE NATIONAL LABORATORY   (United States)

Author keywords

Anisotropic elasticity; Boundary element analysis; Green's function; Residue calculus

Indexed keywords

ALGORITHMS; ANISOTROPY; ELASTIC MODULI; ERROR DETECTION; GREEN'S FUNCTION;

ELASTIC CONSTANTS; MULTIPLE POLES; RESIDUAL CALCULAS;

RESIDUAL STRESSES;

ALGORITHM; ELASTICITY; GREEN FUNCTION;

EID: 2442657593     PISSN: 10698299     EISSN: None     Source Type: Journal    
DOI: 10.1002/cnm.675     Document Type: Article

References (8)

1. Wang C-Y. Elastic fields produced by a point source in solids of general anisotropy. Journal of Engineering Mathematics 1997; 32:41-52.
2. Sales MA, Gray LJ. Evaluation of the anisotropic Green's function and its derivatives. Computers and Structures 1998; 69:247-254.
3. Lifschitz IM, Rozentsweig LN. Zhurnal Eksperimental'noi i Teoreticheskoi Fiziki 1947; 17:783.
4. Barnett DM. The precise evaluation of derivatives of the anisotropic elastic Green's functions. Physica Status Solidi B 1972; 49:741-748.
5. Dederichs PH, Liebfried G. Elastic Green's function for anisotropic cubic crystals. Physical Review 1969; 188:1175-1183.
6. Hildebrand FB. Advanced Calculus for Applications. Prentice-Hall: New Jersey, 1976.
7. Burden RL, Faires JD. Numerical Analysis. PWS-Kent Publishing: Boston, 1989.
8. Seitz F, Turnbull D (eds). Solid State Physics, Vol. 7. Academic Press: New York, 1958.