Applied Mathematics and Mechanics (English Edition) ›› 2009, Vol. 30 ›› Issue (4): 503-512.doi: https://doi.org/10.1007/s10483-009-0410-6

• Articles • 上一篇    下一篇

Hall effects on hydromagnetic flow on an oscillating porous plate

S.L.Maji  A.K.Kanch  M.Guria  R.N.Jana   

  1. Department of Applied Mathematics, Vidyasagar University,  Midnapore 721102, India
  • 收稿日期:2008-10-09 修回日期:2009-01-03 出版日期:2009-04-16 发布日期:2009-04-16

Hall effects on hydromagnetic flow on an oscillating porous plate

S.L.Maji  A.K.Kanch  M.Guria  R.N.Jana   

  1. Department of Applied Mathematics, Vidyasagar University,  Midnapore 721102, India
  • Received:2008-10-09 Revised:2009-01-03 Online:2009-04-16 Published:2009-04-16

摘要: In this paper, an analysis is made on the unsteady flow of an incompressible electrically conducting viscous fluid bounded by an infinite porous flat plate. The plate executes harmonic oscillations at a frequency $n$ in its own plane. A uniform magnetic field $H_0$ is imposed perpendicular to the
direction of the flow. It is found that the solution also exists for blowing at the plate. The temperature distribution is also obtained by taking viscous and Joule dissipation into account. The mean wall temperature $\theta_0(0)$ decreases with the increase in the Hall parameter $m$. It is found that no temperature distribution exists for the blowing at the plate.

关键词: Hall effects;oscillation;resonance;heat transfer and mean temperature

Abstract: In this paper, an analysis is made on the unsteady flow of an incompressible electrically conducting viscous fluid bounded by an infinite porous flat plate. The plate executes harmonic oscillations at a frequency $n$ in its own plane. A uniform magnetic field $H_0$ is imposed perpendicular to the
direction of the flow. It is found that the solution also exists for blowing at the plate. The temperature distribution is also obtained by taking viscous and Joule dissipation into account. The mean wall temperature $\theta_0(0)$ decreases with the increase in the Hall parameter $m$. It is found that no temperature distribution exists for the blowing at the plate.

Key words: Hall effects;oscillation;resonance;heat transfer and mean temperature

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