The thermoelastic problem of an infinite elastic plane containing a partly bonded circular inhomogeneity of different thermomechanical properties is considered. Based upon the solution of a perfectly bonded inhomogeneity established in the current work, the complex stress intensity factor of the interfacial crack problem is obtained for full heat-conductive conditions of an “open” crack and for a linear temperature change at infinity.
Issue Section:
Brief Notes
1.
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.4.
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.5.
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6.
Kattis, M. A., and Meguid, S. A., 1994, “Two-Phase Potentials for the Treatment of an Elastic Inclusion in Plane Thermoelasticity,” ASME JOURNAL OF APPLIED MECHANICS, in press.
7.
Kou, A., 1990a, “Effects of Crack Surface Heat Conduction on Stresses Intensity Factors,” ASME JOURNAL OF APPLIED MECHANICS, Vol. pp. 354–358.
8.
Kou
A.
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b, “Interface Crack Between Two Dissimilar Half Spaces Subjected to a Uniform Heat Flow at Infinity-Open Crack
,” ASME JOURNAL OF APPLIED MECHANICS
, Vol. 57
, pp. 359
–364
.9.
Muller
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Schmauder
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, “On the Behavior of r- and θ-Cracks in Composite Materials Under Thermal and Mechanical Loading
,” International Journal of Solids and Structures
, Vol. 29
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.10.
Muskhelishvili, N. I., 1953, Some Basic Problems of the Mathematical Theory of Elasticity, P. Noordhoff Co., Groningen, Holland.
11.
Rice
J. R.
1988
, “Elastic Fracture Mechanics Concepts for Interfacial Cracks
,” ASME JOURNAL OF APPLIED MECHANICS
, Vol. 55
, pp. 299
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.
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