Abstract
Paper considers idealised problems relating to the axial stiffness of an anchor imbedded at the interface between dissimilar elastic halfspaces. The two halfspaces are bonded to each other in the region outside a circle. A thin rigid circular disc is embedded between the halfspaces and is bonded to one or both of them. The stiffness is obtained in closed form by the systematic application of Fourier and Abel transforms to the governing integral equations.
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