Analytical transient analysis of layered composite medium subjected to dynamic inplane impact loadings

International Journal of Solids and Structures

Volumn 33, Issue 28, 1996, Pages 4223-4238

  Ma, Chien Ching ^a   Huang, Kuo Cheng ^a  

^a NATIONAL TAIWAN UNIVERSITY   (Taiwan)

Author keywords

[No Author keywords available]

Indexed keywords

COMPOSITE MATERIALS; DYNAMIC LOADS; IMPACT TESTING; INTERFACES (MATERIALS); INVERSE PROBLEMS; LAPLACE TRANSFORMS; NUMERICAL METHODS; PROBLEM SOLVING; STRESS ANALYSIS;

CAGNIARD METHOD; DISPLACEMENT; DYNAMIC TRANSIENT RESPONSE; IMPACT LOADING; INVERSE TRANSFORMS; LAYERED COMPOSITE MEDIUM; TRANSFORM DOMAIN DISPLACEMENT;

DYNAMIC RESPONSE;

EID: 0030296112     PISSN: 00207683     EISSN: None     Source Type: Journal    
DOI: 10.1016/0020-7683(95)00243-X     Document Type: Article

References (31)

1. Achenbach, J. D. (1975). Wave Propagation in Elastic Solids, North-Holland, Amsterdam.
2. Aki, K. and Richards, P. G. (1980). Quantitative Seismology, 1, W. H. Freeman & Co, San Francisco.
3. Borejko, P. (1987). Application of the generalized rays to transient waves in an elastic half-space due to a buried line source. Acta Mechanica 67, 79-90.
4. Borejko, P. and Ziegler, F. (1991). Seismic waves in layered soil: the generalized ray theory. In Structural Dynamic: Recent Advances (ed. Schueller, G. I.), pp. 52-101, Springer-Verlag, Berlin.
5. Borejko, P. and Ziegler, F. (1993). Seismic pulses in layered elastic media: three dimensional generalized ray theory and its numerical implementation. In Mathematical and Numerical Aspects of Wave Propagation (eds Kleinman, R., Angell, T., Colton, D., Santosa, F. and Stakgold, I.), pp. 92-102, SIAM, Philadelphia.
6. Chadwick, P. and Borejko, P. (1994). Existence and uniqueness of Stoneley waves. Geophys. J. 118, 279-284.
7. Cagniard, L. (1939). Reflexion et Refraction des Ondes Seismiques Progressives, Cauthiers-Villars, Paris ; translated into English and revised by Flinn, E. A. and Dix, C. H., 1962, Reflection and Refraction of Progressive Seismic Waves, McGraw-Hill, New York.
8. Cagniard, L. (1939). Reflexion et Refraction des Ondes Seismiques Progressives, Cauthiers-Villars, Paris ; translated into English and revised by Flinn, E. A. and Dix, C. H., 1962, Reflection and Refraction of Progressive Seismic Waves, McGraw-Hill, New York.
9. Chao, C. C. (1960). Dynamic response of an elastic half-space to tangential surface loadings. J. Appl. Mech. 27, 559-567.
10. de Hoop, A. T. (1960). A modification of Cagniard's method for solving seismic pulse problems. Appl. Scientific Res. 8, 349-356.
11. Drumheller, D. S. and Bedford, A. (1973). On a continuum theory for a laminated medium. J. Appl. Mech. 40, 528-541.
12. Ewing, W. M., Jardetzky, W. and Press, F. (1957). Elastic Waves in Layered Media, McGraw-Hill, New York.
13. Garvin, W. W. (1956). Exact transient solution of the buried line source problem. Proc. Royal Society (London) A234, 528-541.
14. Hegemier, G. A. and Nayfeh, A. H. (1973). A continuum theory for wave propagation in laminated composites, case 1 : propagation normal to the laminates. J. Appl. Mech. 40, 503-510.
15. Hegemier, G. A. and Bache, T. C. (1973). A continuum theory for wave propagation in laminated composites, case 2 : propagation parallel to laminates. J. Elasticity 3, 125-140.
16. Lamb, H. (1904). On the propagation of tremors over the surface of an elastic solid. Philosophical Trans. Royal Society (London) A203, 1-42.
17. Ma, C. C. and Huang, K. C. (1996). Exact transient solutions of buried dynamic point forces for elastic bimaterials. Int. J. Solids Structures (in press).
18. Miklowitz, J. (1978). The Theory of Elastic Waves and Waveguides, North-Holland, Amsterdam.
19. Mukunoki, I. and Ting, T. C. T. (1980). Transient wave propagation normal to the layering of a finite layered medium. Int. J. Solids Structures 16, 239-251.
20. Nemat-Nasser, S. and Yamada, M. (1981). Harmonic waves in layered transversely isotropic composites. J. Sound and Vibration 79, 161-170.
21. Pekeris, C. L. (1940). A pathological case in the numerical solution of integral equations. Proc. Nat. Academy of Sciences of United States 26, 433-437.
22. Pekeris, C. L. (1955a). The seismic surface pulse. Proc. Nat. Academy of Sciences of United States 41, 469-480.
23. Pekeris, C. L. (1955b). The seismic buried pulse. Proc. Nat. Academy of Sciences of United States 41, 629-639.
24. Pekeris, C. L. and Lifson, H. (1957). Motion of the surface of a uniform elastic half-space produced by a buried pulse. J. Acoust. Soc. Am. 29, 1233-1238.
25. Pekeris, C. L. and Longman, I. M. (1958). The motion of the surface of a uniform elastic half-space produced by a buried torque-pulse. Geophys. J. 1, 146-153.
26. Pao, Y. H. and Gajewski, R. R. (1977). The generalized ray theory and transient responses of layered elastic solids, In Physical Acoustics 13 (eds Mason, W. P. and Thurston, R. N.), pp. 183-265, Academic Press, New York.
27. Stern, M., Bedford. A. and Yew, C. H. (1971). Wave propagation in viscoelastic laminates. J. Appl. Mech. 38, 448-454.
28. Sun, C. T., Achenbach, J. D. and Herrmann, G. (1968). Time-harmonic waves in a stratified medium propagating in the direction of the layering. J. Appl. Mech. 35, 408-411.
29. Tang, Z. and Ting. T. C. T. (1985). Transient waves in a layered anisotropic elastic medium. Proc. R. Soc. Lond. A397, 67-85.
30. Ting, T. C. T. and Mukunoki, I. (1979). A theory of viscoelastic analogy for wave propagation normal to the layering of a layered medium. J. Appl. Mech. 46, 329-336.
31. Tsai, C. H. and Ma, C. C. (1991). Exact transient solutions of buried dynamic point forces and displacement jumps for an elastic half space. Int. J. Solids Structures 28, 955-974.