Deformation due to various sources in micropolar elastic solid with voids under inviscid liquid half space
transform, Fourier, uniformly, components
Abstract
The present investigation deals with the deformation of a micropolar elastic solid with void overlying a semi-infinite inviscid fluid subjected at the plane interface due to various sources. Laplace and Fourier transform techniques have been used to solve the problem. The expressions of the displacement components, stress, couple stress and change in volume fraction field are obtained in the transformed domain. As an application of the approach (i) concentrated force (ii) uniformly distributed force (iii) linearly distributed force (iv) moving couple have been taken to illustrate the utility of the approach. A particular case of interest have been deduced from the investigation.
Downloads
How to Cite
References
A Eringen (1968) THEORY OF MICROPOLAR ELASTICITY. 2.
I Ghiba (2008) Asymptotic partition of energy in the micropolar mixture theory of porous media. 43, 639-649.
Lu Huang, Cheng-Gang Zhao (2009) A micropolar mixture theory of multi-component porous media. 30(5), 617-630.
D Iesan (1985) Shock waves in micropolar elastic materials with voids. 31, 177-186.
R Kumar, P Ailawalia (2009) Influence of various sources in micropolar thermoelastic medium with voids. 31(6), 717-735.
Rajneesh Kumar, Praveen Ailawalia (2007) Influence of various sources in micropolar thermoelastic medium with voids. 31(6), 717-735.
R Kumar, Rajeev Kumar (2009) analysis of waves motion in transversely isotropic medium with voids under a inviscid liquid layer. 87, 377-388.
Rajneesh Kumar, Rajeev Kumar (2011) Wave propagation in transversely isotropic generalized thermoelastic half‐space with voids under initial stress. 7(4), 440-468.
R Kumar, S Deswal (2000) Surface wave propagation in microliquid saturated porous solid line under a uniform layer of liquid. 92, 99-110.
R Kumar, S Deswal, S Tomar (2002) A note on surface wave dispersion of a 1-layer micropolar liquid saturated half-space. 39, 367-382.
R Kumar, R Kumar (2011) Wave propagation in transversely isotropic generalized thermoelastic half space with voids under initial stress.
A Madeo, S Gavrilyuk (2010) Propagation of acoustic waves in porous media and their reflection and transmission at a pure-fluid/porous-medium permeable interface. 29(5), 897-910.
Published
1969-12-31
Issue
Section
License
Copyright (c) 2012 Authors and Global Journals Private Limited

This work is licensed under a Creative Commons Attribution 4.0 International License.