Transient Dynamic Response of a Cracked Piezoelectric Solid Under Impact Loading

Lecture Notes in Applied and Computational Mechanics

Volumn 12, Issue , 2003, Pages 247-253

  Zhang, Ch ^a  

^a UNIVERSITY OF APPLIED SCIENCES ZITTAU GÖRLITZ   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

INITIAL-BOUNDARY VALUE PROBLEMS; NUMERICAL SOLUTION; PIEZOELECTRIC SOLIDS; QUADRATURE FORMULA; SPATIAL DISCRETIZATIONS; TIME-DOMAIN BOUNDARY INTEGRAL EQUATION METHOD; TRANSIENT DYNAMIC CRACK ANALYSIS; TRANSIENT DYNAMIC RESPONSE;

BOUNDARY INTEGRAL EQUATIONS; CONVOLUTION; CRACKS; GALERKIN METHODS; INITIAL VALUE PROBLEMS; PIEZOELECTRIC DEVICES; PIEZOELECTRIC MATERIALS;

TIME DOMAIN ANALYSIS;

EID: 14044274253     PISSN: 16137736     EISSN: None     Source Type: Book Series    
DOI: 10.1007/978-3-540-36527-3_29     Document Type: Article

References (6)

1. Norris, N. (1994) Dynamic Green's functions in anisotropic piezoelectric, thermoelastic and poroelastic solids. Proc. Royal Society London A 441, 175-188
2. Khutoryansky, N., Sosa, H. (1995) Dynamic representation formulas and fundamental solutions for piezoelectricity. Int. J. Solids Struct. 32, 3307-3325
3. Daros, H., Antes, H. (2000) Dynamic fundamental solutions for transversely isotropic piezoelectric materials of crystal class 6mm. Int. J. Solids Struct. 31, 1639-1658
4. Lubich, C. (1988) Convolution quadrature and discretized operational calculus. I. Numerische Mathematik 52,129-145
5. Zhang, Ch. (2002) Transient dynamic response of a cracked piezoelectric solid under impact loading. WCCM V-Fifth World Congress on Computational Mechanics, 7-12 July, 2002, Vienna, Austria
6. Zhang, Ch., Wang, C.-Y., Hirose, S. (2002) A time-domain BIEM for dynamic crack analysis of a piezoelectric solid. Boundary Element Techniques III, 10-12 September, 2002, Tsinghua University, Beijing, PR China