Rayleigh–Benard convection in a micropolar ferromagnetic fluid

IF 5.7 1区 工程技术 Q1 ENGINEERING, MULTIDISCIPLINARY
Annamma Abraham
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引用次数: 53

Abstract

The problem of Rayleigh–Benard convection in a micropolar ferromagnetic fluid layer permeated by a uniform, vertical magnetic field is investigated analytically with free–free, isothermal, spin-vanishing, magnetic boundaries. The influence of the various micropolar and magnetization parameters on the onset of stationary convection has been analysed. It is observed that the micropolar ferromagnetic fluid layer heated from below is more stable as compared with the classical Newtonian ferromagnetic fluid. The nature of influence of the magnetization parameters on convection in the micropolar ferromagnetic fluid is similar to that in the case of Newtonian ferromagnetic fluids. The influence of the micropolar parameters on convection in the ferromagnetic case is akin to its role in the non-magnetic fluid case. The critical wave number is found to be insensitive to the changes in the micropolar fluid parameters, but sensitive to the magnetization parameters.

微极铁磁流体中的瑞利-贝纳德对流
用自由-自由、等温、自旋消失、磁边界解析研究了均匀垂直磁场渗透的微极铁磁流体层中的瑞利-贝纳德对流问题。分析了不同微极参数和磁化参数对静止对流发生的影响。观察到从下加热的微极铁磁流体层比经典牛顿铁磁流体层更稳定。在微极铁磁流体中,磁化参数对对流的影响性质与牛顿铁磁流体相似。微极参数在铁磁流体中对对流的影响与其在非磁性流体中的作用相似。临界波数对微极流体参数的变化不敏感,但对磁化参数的变化敏感。
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来源期刊
International Journal of Engineering Science
International Journal of Engineering Science 工程技术-工程:综合
CiteScore
11.80
自引率
16.70%
发文量
86
审稿时长
45 days
期刊介绍: The International Journal of Engineering Science is not limited to a specific aspect of science and engineering but is instead devoted to a wide range of subfields in the engineering sciences. While it encourages a broad spectrum of contribution in the engineering sciences, its core interest lies in issues concerning material modeling and response. Articles of interdisciplinary nature are particularly welcome. The primary goal of the new editors is to maintain high quality of publications. There will be a commitment to expediting the time taken for the publication of the papers. The articles that are sent for reviews will have names of the authors deleted with a view towards enhancing the objectivity and fairness of the review process. Articles that are devoted to the purely mathematical aspects without a discussion of the physical implications of the results or the consideration of specific examples are discouraged. Articles concerning material science should not be limited merely to a description and recording of observations but should contain theoretical or quantitative discussion of the results.
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