Debonding of a thermoelastic material from a rigid substrate at any constant speed: Thermal relaxation effects

Acta Mechanica

Volumn 184, Issue 1-4, 2006, Pages 171-188

  Brock, L M ^a,b  

^a University of Kentucky ^*

^b UNIVERSITY OF KENTUCKY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ROTATIONAL WAVE SPEED; THERMAL RELAXATION; THERMAL RESPONSE;

DEBONDING; PROBLEM SOLVING; RAYLEIGH SCATTERING; STEEL; STRUCTURAL LOADS; THERMAL EFFECTS;

THERMOELASTICITY;

EID: 33745660813     PISSN: 00015970     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00707-006-0334-7     Document Type: Article

References (28)

1. Huang, Y., Liu, C., Rosakis, A. J.: Transonic crack growth along a bimaterial interface. Int. J. Solids Struct. 33, 2625-2645 (1996).
2. Huang, Y., Wang, W., Liu, C., Rosakis, A. J.: Intersonic crack growth in bimaterial interfaces: an investigation of crack face contact. J. Mech. Phys. Solids 46, 2233-2259 (1998).
3. Lambros, J., Rosakis, A. J.: Shear dominated transonic interfacial crack growth in a bimaterial - I. experimental observations. J. Mech. Phys. Solids 43, 169-188 (1995).
4. Liu, C., Huang, Y., Rosakis, A. J.: Shear dominated interfacial crack growth in a bimaterial - II. asymptotic fields and favorable velocity regimes. J. Mech. Phys. Solids 43, 189-206 (1995).
5. Liu, C., Lambros, J., Rosakis, A. J.: Highly transient elasto-dyanic crack growth in a bimaterial interface: higher order asymptotic analysis and optical experiment. J. Mech. Phys. Solids 41, 1887-1954 (1993).
6. Brock, L. M.: Interface crack extension at any constant speed in orthotropic or transversely isotropic bimaterials - I. general exact solutions. Int. J. Solids Struct. 39, 1165-1182 (2002).
7. Brock, L. M., Hanson, M. T.: Interface crack extension at any constant speed in orthotropic or transversely isotropic bimaterials - II. two important examples. Int. J. Solids Struct. 39, 1183-1198 (2002).
8. Freund, L. B.: Dynamic fracture mechanics. Cambridge: Cambridge University Press 1993.
9. Brock, L. M.: The coupled thermoelastic transversely isotropic bimaterial: interface crack extension. ASME J. Appl. Mech 72, 68-75 (2005).
10. Boley, B. A., Weiner, J. H.: Theory of thermal stresses. Malabar, FL: Krieger 1985.
11. Chadwick, P.: Thermoelasticity, the dynamical theory. In: Progress in solid mechanics 1. Amsterdam: North-Holland 1960.
12. Brock, L. M.: Dynamic contact and fracture: some results for transversely isotropic coupled thermoelastic solids. In: Proceedings 7th National Congress on Mechanics. Chania: Technical University of Crete 2004.
13. Sharma, J. N., Sharma, P. K.: Free vibrations analysis of homogeneous transversely isotropic thermoelastic cylindrical panel. J. Thermal Stresses 25, 169-182 (2002).
14. Chandrasekharia, D. S.: Thermoelasticity with second sound. Appl. Mech. Rev. 39, 355-376 (1986).
15. Joseph, D. D., Preziosi, L.: Heat waves. Rev. Modern Physics 61, 41-73 (1989).
16. Brock, L. M.: Thermal relaxation effects in rapid sliding contact with friction. Acta Mech. 176, 185-196 (2005).
17. Lord, H. W., Shulman, Y.: Generalized dynamical theory of thermoelasticity. J. Mech. Phys. Solids 15, 299-309 (1967).
18. Brock, L. M., Georgiadis, H. G.: Sliding contact with friction of a thermoelastic solid at subsonic, transonic and supersonic speeds. J. Thermal Stresses 23, 529-656 (2002).
19. van der Pol, B., Bremmer, H.: Operational calculus based on the two-sided Laplace integral. London: Cambridge University Press 1950.
20. England, A. H.: A crack between dissimilar media. ASME J. Appl. Mech 32, 400-402 (1965).
21. Erdogan, F.: Stress distribution in bonded dissimilar materials with cracks. ASME J. Appl. Mech. 32, 403-410 (1965).
22. Rice, J. R., Sih, G. C.: Plane problems of cracks in dissimilar media. ASME J. Appl. Mech. 32, 418-423 (1965).
23. Achenbach, J. D.: Wave propagation in elastic solids. Amsterdam: North-Holland 1973.
24. Pierce, B. O., Foster, R. M.: A short table of integrals. Waltham, MA: Blaisdell 1956.
25. Hille, E.: Analytic function theory, vol. 1. Waltham, MA: Blaisdell 1959.
26. Noble, B.: Methods based on the Wiener-Hopf technique. New York: Pergamon Press 1958.
27. Norris, A. N., Achenbach, J. D.: Elastic wave diffraction by a semi-infinite crack in a transversely isotropic material. Quarterly J. Mech. Appl. Math. 37, 565-580 (1984).
28. Brock, L. M.: Analytic results for roots of two irrational functions in elastic wave propagation. J. Australian Math. Society B40, 72-79 (1998).