Hall Current and Viscous Dissipation Impact on MHD Mixed Convection Flow towards a Porous Exponentially Surface with its Engineering Applications

IF 0.6 4区 材料科学 Q4 MATERIALS SCIENCE, MULTIDISCIPLINARY Journal of Magnetics Pub Date : 2022-06-30 DOI:10.4283/jmag.2022.27.2.223
A. Majeed, A. Zeeshan, A. Shaheen, M. Alhodaly, F. Noori
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引用次数: 3

Abstract

Power generators, Hall accelerators, and flight MHD all require high levels of Hall current. The influence of Hall current and viscous dissipation on time-independent hydro-magnetic mixed convective radiative flow across a porous heated surface has thus been investigated using numerical computing and mathematical mod-eling in the current study. The fluid is electrically conducted and varies exponentially. It is assumed that the wall temperature and elongation rate will vary with specific exponential shapes. A solid uniform magnetic field B 0 is employed normally to the surface. The mathematical model of PDEs for incompressible flow is transformed into ODE by applying a numerical technique based on a finite-difference structure which includes a three-stage Lobatto IIIa scheme with the help of MATLAB. The obtained solution depends on the convergence constraints involving the radiation parameter R , magnetic parameter M , porosity parameter  , Hall parameter m , buoyancy parameter ε , temperature distribution parameter a , Eckert number E c , Prandtl number P r , and convective term bh . Graphs of the velocity and temperature profiles are explained via pertinent parameters. Skin friction factor, and Nusselt number are also evaluated and presented graphically and in tabular form. Results clarify that temperature profile reduces by increasing values of temperature distribution parameter whereas opposite behavior is noted for positive values of the buoyancy parameter.
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霍尔电流和粘滞耗散对多孔指数表面MHD混合对流流动的影响及其工程应用
发电机、霍尔加速器和飞行MHD都需要高水平的霍尔电流。因此,本研究采用数值计算和数学建模的方法研究了霍尔电流和粘性耗散对通过多孔加热表面的时无关的水磁混合对流辐射流的影响。流体是导电的,呈指数变化。假设壁温和伸长率随特定的指数形状而变化。固体均匀磁场b0正常作用于表面。在MATLAB的辅助下,采用基于三阶段Lobatto IIIa格式的有限差分结构的数值方法,将不可压缩流动偏微分方程的数学模型转化为偏微分方程。得到的解取决于辐射参数R、磁性参数M、孔隙度参数M、浮力参数ε、温度分布参数a、埃克特数Ec、普朗特数P R和对流项bh等收敛约束。通过相关参数解释了速度和温度分布图。皮肤摩擦系数和努塞尔数也进行了评估,并以图形和表格形式呈现。结果表明,随着温度分布参数的增大,温度剖面减小,而随着浮力参数的增大,温度剖面减小。
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来源期刊
Journal of Magnetics
Journal of Magnetics MATERIALS SCIENCE, MULTIDISCIPLINARY-PHYSICS, APPLIED
CiteScore
1.00
自引率
20.00%
发文量
44
审稿时长
2.3 months
期刊介绍: The JOURNAL OF MAGNETICS provides a forum for the discussion of original papers covering the magnetic theory, magnetic materials and their properties, magnetic recording materials and technology, spin electronics, and measurements and applications. The journal covers research papers, review letters, and notes.
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