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Effects of arbitrary shear stress on unsteady free convection flow of Casson fluid past a vertical plate
Author(s) -
Arshad Khan,
Ilyas Khan,
Asma Khalid,
Sharidan Shafie
Publication year - 2017
Publication title -
results in physics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.743
H-Index - 56
ISSN - 2211-3797
DOI - 10.1016/j.rinp.2017.08.022
Subject(s) - laplace transform , mechanics , dimensionless quantity , shear stress , boundary value problem , convection , flow (mathematics) , momentum (technical analysis) , constant (computer programming) , classical mechanics , physics , mathematics , mathematical analysis , computer science , finance , economics , programming language
This article studies the unsteady free flow of a Casson fluid over an infinite vertical plate with constant wall temperature. The Problem is modelled by employing equations of continuity, momentum and energy. Exact solutions for the dimensionless velocity and temperature are established by the Laplace transform technique. The solutions that have been obtained, uncommon in the literature, satisfy all imposed initial and boundary conditions and can generate huge number of solutions for any motion problem with technical relevance of this type. For illustration, some special cases are considered. The velocity solutions are presented as a sum of convective and mechanical parts. Pertinent results are discussed and displayed graphically. Keywords: Casson fluid, Boundary shear stress, Heat transfer, Free convection, Laplace transfor

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