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The problem of a rigid punch on a non-homogeneous elastic half space

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Elsevier BV

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Abstract The elastostatic problem of a rigid punch on an elastic half space is considered. The medium is assumed to exhibit a non-homogeneity varying with depth. Using the Fourier Transform Technique, the mixed boundary value problem is reduced to a singular integral equation which is solved numerically. The effect of non-homogeneity on the stress distribution under the punch and on the stress singularity is studied. The influence of Poisson's ratio on the results is also considered.

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International Journal of Engineering Science

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0020-7225

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CLOSED

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Elastic materials, mixed boundary value problem, non-homogeneity varying with depth, numerically, Theories of friction (tribology), elastostatic problem, rigid punch, Contact in solid mechanics, stress singularity, Fourier transform technique, stress distribution, Dynamical problems in solid mechanics, elastic half space, singular integral equation

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