2018
DOI: 10.1108/mmms-06-2017-0045
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Unsteady natural convection flow of a rotating fluid past an exponential accelerated vertical plate with Hall current, ion-slip and magnetic effect

Abstract: Purpose The purpose of this paper is to deal with an unsteady natural convection flow of a rotating fluid past an exponential accelerated vertical plate. The effect of Hall current, ion-slip and magnetic field is considered. Two types of plate temperature, namely, uniform and ramped temperature are considered to model heat transfer analysis. Design/methodology/approach The Laplace transform technique is employed to find the closed form solutions for velocity, temperature and concentration. Findings The eff… Show more

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Cited by 34 publications
(27 citation statements)
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References 20 publications
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“…Veera Krishna and Subba Reddy [13] investigated the transient MHD flow of a reactive second-grade fluid through a porous medium between two infinitely long horizontal parallel plates. Jitendra and Srinivasa [14] investigated Hall and ion slip effects on the convective flow of a rotating fluid. Dileep and Priyanka [15] discussed the Hall effects on MHD viscous electrically conducting fluid flow and heat transfer in a parallel plate channel partially filled with a porous medium with an inclined magnetic field in a rotating system.…”
Section: Introductionmentioning
confidence: 99%
“…Veera Krishna and Subba Reddy [13] investigated the transient MHD flow of a reactive second-grade fluid through a porous medium between two infinitely long horizontal parallel plates. Jitendra and Srinivasa [14] investigated Hall and ion slip effects on the convective flow of a rotating fluid. Dileep and Priyanka [15] discussed the Hall effects on MHD viscous electrically conducting fluid flow and heat transfer in a parallel plate channel partially filled with a porous medium with an inclined magnetic field in a rotating system.…”
Section: Introductionmentioning
confidence: 99%
“…For a mathematical verification of our analytical results with the published results in a limiting case, we are citing some special cases: The closed form solutions of the modelled problem proposed by Mahanthesh et al (2016) are recovered by letting 1γ0 (Newtonian fluid) in the present model. Analytical results of the published work by Kataria and Patel (2016) are reduced to the exact solutions of our modelled problem by ignoring the influnces of thermal diffusion and porous medium. Solutions of our problem will be reclaimed from the modelled problem studied by Seth et al (2011) by neglecting porous matrixes. Expressions given by equations (23)-(25) are identical with the expressions given by equations (26)-(28) of the problem studied by Singh and Srinivasa (2018) in absence of Hall and ion-slip currents with the rigid frame of reference, slight changing notations. …”
Section: Validation Of Resultsmentioning
confidence: 97%
“…They obtained an exact solution for flow characteristics considering both the constant and ramped plate heating and fluctuating concentration in the absence of ion-slip current. Later, Singh and Srinivasa (2018) obtained an exact solution of an unsteady MHD natural convection flow of a rotating fluid past an exponential accelerated vertical plate with Hall current and ion - slip by using an analytical method called the Laplace transform technique. They obtained an exact solution for flow quantities considering both the isothermal and ramped plate heating and fluctuating concentration in the presence of ion-slip current.…”
Section: Introductionmentioning
confidence: 99%
“…Many experimental packages of strong magnetic fields require weighting each other with Hall and ion‐slip currents because they have an effect on the introduction of current density vectors and magnetic pressures. Hall and ion‐slip currents on magnetohydrodynamic (MHD) gyratory high temperature generating flow have been discussed by some authors 6‐14 . Veera Krishna et al 15‐19 discussed the important results of MHD flows on porous media in planar channels.…”
Section: Introductionmentioning
confidence: 99%