Abstract

Elastodynamic analysis of micropolar porous cubic crystal is made to study the deformation due to inclined load by employing eigenvalue approach, following Laplace and Fourier transforms. An application of infinite space with concentrated and distributed forces is presented to illustrate the utility of the approach. To get the results in physical domain, a numerical inversion technique is used to invert the integral transforms. The components of normal displacement, stresses and volume fraction field are obtained numerically and illustrated graphically to study the effects of porosity and anisotropy. Some special cases are also deduced.

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