自由对流正切双曲流体与微通道内磁场结合的图解

IF 1.1 Q1 MATHEMATICS
P. K. Pattnaik, S. Mishra, P. Mathur, G. Pradhan, Dinesh Goyal
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引用次数: 0

摘要

本文研究了微通道内双曲正切流体自由对流磁场的物理解释。通过透水表面的辐射热、耗散热量和附加热源起着重要的作用。磁耗散和达西耗散的相互作用可以忽略不计,因为考虑了磁场和介质的磁导率对流动的影响。利用相似度变量将设计模型的量纲形式转换为相应的无量纲形式。此外,这些都是用一种近似的分析技术,即阿多米安分解法来处理的。以图形的形式展示了某些表征参数对非牛顿流现象的物理行为,并采用表格的形式进行了速率系数的数值模拟。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Illustration of free convection tangent hyperbolic fluid in conjunction with magnetic field within a microchannel
This article investigates the physical interpretation of the magnetic field on the free convection of hyperbolic tangent fluid within a microchannel. The radiating heat through the permeable surface, dissipative heat and the additional heat source experience an important role. The interaction of magnetic dissipation and Darcy-dissipation can be neglected as the flow is supposed to be affected by including a magnetic field and the medium’s permeability. The dimensional form of the designed model is converted to its corresponding non-dimensional form for the use of the similarity variables. Further, these are handled using an approximate analytical technique known as the Adomian decomposition method. The physical behaviour of certain characterizing parameters on the non-Newtonian flow phenomena is exhibited and displayed graphically, and the tabular form is used for the numerical simulation of the rate coefficients.
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来源期刊
CiteScore
2.70
自引率
23.50%
发文量
141
期刊介绍: The Journal of Interdisciplinary Mathematics (JIM) is a world leading journal publishing high quality, rigorously peer-reviewed original research in mathematical applications to different disciplines, and to the methodological and theoretical role of mathematics in underpinning all scientific disciplines. The scope is intentionally broad, but papers must make a novel contribution to the fields covered in order to be considered for publication. Topics include, but are not limited, to the following: • Interface of Mathematics with other Disciplines • Theoretical Role of Mathematics • Methodological Role of Mathematics • Interface of Statistics with other Disciplines • Cognitive Sciences • Applications of Mathematics • Industrial Mathematics • Dynamical Systems • Mathematical Biology • Fuzzy Mathematics The journal considers original research articles, survey articles, and book reviews for publication. Responses to articles and correspondence will also be considered at the Editor-in-Chief’s discretion. Special issue proposals in cutting-edge and timely areas of research in interdisciplinary mathematical research are encouraged – please contact the Editor-in-Chief in the first instance.
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