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2 Mechanics and Mechanical Engineering

2 2019

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Electrohydrodynamic instability of a rotating Walters’ (model B’) fluid in a porous medium: Brinkman model

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Rana G. C. , Chand R. , Sharma V.

Mechanics and Mechanical Engineering

2019

tom Vol. 23, nr 1

138--143

In this study, the instability of Walters’ (model B’) viscoelastic fluid in a Darcy-Brinkman-Boussinesq system heated from below saturating a porous medium in electrohydrodynamics is considered. By applying the linear stability analysis and normal modes, the dispersion relations accounting for the effect of Prandtl number, electric Rayleigh number, Darcy number, Brinkman-Darcy number, Taylor number and kinematic viscoelasticity parameter is derived. The effects of electric Rayleigh number, Darcy number, Brinkman-Darcy number and Taylor number on the onset of stationary convection have been investigated both analytically and graphically.

Resonance of nanoscale beam due to various sources in modified couple stress thermoelastic diffusion with phase lags

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Kumar R. , Devi S. , Sharma V.

Mechanics and Mechanical Engineering

2019

tom Vol. 23, nr 1

36--49

This paper deals with the study of thermoelastic thin beam in a modified couple stress with three-phaselag thermoelastic diffusion model subjected to thermal and chemical potential sources. The governing equations are derived by using the Euler-Bernoulli beam assumption and eigenvalue approach. The Laplace transform technique is employed to obtain the expressions for displacements, lateral deflection, temperature change, axial stress and chemical potential. A particular type of instantaneous and distributed sources is taken to show the utility of the approach. The general algorithm of the inverse Laplace transform is developed to compute the results numerically. The numerical results are depicted graphically to show the effects of phase lags, with and without energy dissipation on the resulting quantities. Some special cases are given.