Magneto Casson-Carreau Fluid Flow through a Circular Porous Cylinder with Partial Slip

Q4 Chemical Engineering Applied and Computational Mechanics Pub Date : 2021-11-08 DOI:10.22055/JACM.2021.38390.3215
N. Nagendra, B. Venkateswarlu, Z. Boulahia, C. Amanulla, G. K. Ramesh
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引用次数: 6

Abstract

In the current study, a comparative analysis of two-dimensional heat transfer by the free convective flow of non-Newtonian Casson and Carreau fluid in electro-conductive polymer on the outside surface of a horizontal circular cylinder under slip and radial magnetic field effects is regarded. The Casson and Carreau fluid model formulation were first developed for the problem of the boundary layer of the horizontal circular cylinder and by using non-similarity transformations, the combined governing partial differential equations are translated into ordinary differential equations. The differential equations obtained are resolved by the Keller Box Method (KBM). The impact of the key parameters, the rate of heat transfer and skin friction is evaluated through graphs and tables. The result reveals that an increase in magnetic number decreases the velocity field of both Casson and Carreau fluid also Casson fluid is higher values when compared to Carreau fluid in variation of magnetic number.
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磁流体在部分滑移多孔圆柱中的流动
本研究对比分析了滑移和径向磁场作用下导电聚合物中非牛顿卡森流体和卡罗流体在水平圆柱体外表面的自由对流换热。Casson和Carreau流体模型公式首先针对水平圆柱边界层问题提出,并通过非相似变换将组合的控制偏微分方程转化为常微分方程。得到的微分方程用凯勒盒法(KBM)求解。通过图形和表格评估了关键参数、传热速率和表面摩擦的影响。结果表明,随着磁数的增加,卡森流体和卡罗流体的速度场均减小,且卡森流体的磁数变化率高于卡罗流体。
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来源期刊
Applied and Computational Mechanics
Applied and Computational Mechanics Engineering-Computational Mechanics
CiteScore
0.80
自引率
0.00%
发文量
10
审稿时长
14 weeks
期刊介绍: The ACM journal covers a broad spectrum of topics in all fields of applied and computational mechanics with special emphasis on mathematical modelling and numerical simulations with experimental support, if relevant. Our audience is the international scientific community, academics as well as engineers interested in such disciplines. Original research papers falling into the following areas are considered for possible publication: solid mechanics, mechanics of materials, thermodynamics, biomechanics and mechanobiology, fluid-structure interaction, dynamics of multibody systems, mechatronics, vibrations and waves, reliability and durability of structures, structural damage and fracture mechanics, heterogenous media and multiscale problems, structural mechanics, experimental methods in mechanics. This list is neither exhaustive nor fixed.
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