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Influence of Thermal Radiation on Unsteady Free Convection MHD Flow of Brinkman Type Fluid in a Porous Medium with Newtonian Heating

机译:热辐射对牛顿加热多孔介质中Brinkman型流体非稳态自由对流MHD流动的影响

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摘要

The focus of this paper is to analyze the influence of thermal radiation on some unsteady magnetohydrodynamic (MHD) free convection flows of an incompressible Brinkman type fluid past a vertical flat plate embedded in a porous medium with the Newtonian heating boundary condition. The fluid is considered as a gray absorbing-emitting but nonscattering medium and the Rosseland approximation in the energy equations is used to describe the radiative heat flux for optically thick fluid. For a detailed analysis of the problem, four important situations of flow due to (i) impulsive motion of the plate (ii) uniform acceleration of the plate (iii) nonuniform acceleration of the plate, and (iv) highly nonuniform acceleration of the plate are considered. The governing equations are first transformed into a system of dimensionless equations and then solved analytically using the Laplace transform technique. Numerical results for temperature and velocity are shown graphically, while skin friction and Nusselt number are computed in tables. The results show that temperature and velocity increase on increasing radiation and Newtonian heating parameters. However, the results of magnetic and porosity parameters on velocity are found quite opposite.
机译:本文的重点是分析热辐射对不可压缩的Brinkman型流体流过埋入多孔介质且带有牛顿热边界条件的垂直平板的某些非稳态磁流体动力学(MHD)自由对流的影响。流体被认为是发射灰色的但不散射的介质,并且能量方程中的Rosseland近似值用于描述光学稠密流体的辐射热通量。为了对该问题进行详细分析,以下四个重要情况会导致流动:(i)板的脉冲运动(ii)板的均匀加速度(iii)板的加速度不均匀,以及(iv)板的高度不均匀加速度被考虑。首先将控制方程式转换为无量纲方程式系统,然后使用拉普拉斯变换技术进行解析求解。图形显示了温度和速度的数值结果,而表中计算了皮肤摩擦力和努塞尔数。结果表明,温度和速度随辐射和牛顿热参数的增加而增加。但是,发现磁和孔隙率参数对速度的结果却完全相反。

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  • 来源
    《Mathematical Problems in Engineering》 |2013年第17期|632394.1-632394.13|共13页
  • 作者单位

    Majmaah Univ, Coll Engn, Majmaah 11952, Saudi Arabia.;

    Univ Teknol Malaysia UTM, Dept Math Sci, Fac Sci, Johor Baharu 81310, Johor, Malaysia.;

    Univ Teknol Malaysia UTM, Dept Math Sci, Fac Sci, Johor Baharu 81310, Johor, Malaysia.;

    Univ Teknol Malaysia UTM, Dept Math Sci, Fac Sci, Johor Baharu 81310, Johor, Malaysia.;

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