An investigation is carried out to determine the effect of three types of boundary conditions as well as variation in density and viscosity with temperature on electro-thermal-convection (ETC) in a dielectric fluid-saturated porous layer. A Galerkin-type of weighted residual method (WRM) is used to extract the eigenvalues. The electrohydrodynamic boundary conditions are included namely, (i) lower and upper boundaries rigid (R-R), (ii) lower-rigid and upper-free boundaries (R-F), and (iii) lower and upper boundaries free (F-F). The governing parameters of the problem are the Biot number Bi, the ratio of viscosity Λ, the porous parameter Da− 1, the temperature dependent viscosity η and thermal expansion co-efficient increases is to delay the onset, while strength electric Rayleigh number Re increases is to destabilize the system. The electric force Rec , and buoyancy force Rtc adjunct with each other and always found Rec < Rtc. For stress free surface condition advances the ETC compared at rigid surfaces. In limiting cases, some results published previously are recovered from our results.
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10 December 2020
INTERNATIONAL CONFERENCE ON SMART SUSTAINABLE MATERIALS AND TECHNOLOGIES: ICSSMT-2020
12–12 August 2020
Madurai, India
Research Article|
December 10 2020
Quadratic density and viscosity variations on electro-thermal-convection in a dielectric fluid-saturated porous layer Available to Purchase
R. Ashwini;
R. Ashwini
a)
Department of Mathematics, Dr. Ambedkar Institute of Technology
, Bengaluru 560060, India
Search for other works by this author on:
C. E. Nanjundappa
C. E. Nanjundappa
b)
Department of Mathematics, Dr. Ambedkar Institute of Technology
, Bengaluru 560060, India
Search for other works by this author on:
R. Ashwini
a)
C. E. Nanjundappa
b)
Department of Mathematics, Dr. Ambedkar Institute of Technology
, Bengaluru 560060, India
AIP Conf. Proc. 2297, 020032 (2020)
Citation
R. Ashwini, C. E. Nanjundappa; Quadratic density and viscosity variations on electro-thermal-convection in a dielectric fluid-saturated porous layer. AIP Conf. Proc. 10 December 2020; 2297 (1): 020032. https://doi.org/10.1063/5.0029976
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