Abstract

The problem of determining the stress and displacement fields in the vicinity of an infinite row of collinear Griffith craks, located at the interface of two bonded dissimilar elastic half planes, when these cracks are subjected to internal pressure is considered. By making use of finite Fourier transforms the problem is reduced to a set of simultaneous dual series relations which in turn is shown to be equivalent to a Hilbert problem. In the special case of uniform internal pressure, closed formulae and some diagrams are given for the resulting shape of cracks and for the stresses in their neighborhood.

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