2012
DOI: 10.1016/j.ijheatmasstransfer.2012.01.051
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Effects of thermal radiation on micropolar fluid flow and heat transfer over a porous shrinking sheet

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Cited by 191 publications
(93 citation statements)
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“…While there has been theoretical justification for no-slip condition for the velocity on the boundary, the boundary condition for the micro-rotation vector ν needs to be established in a rigorous form. The hyper-stick condition on the boundary as given in Lukaszewicz (1999) is the one adopted here following the studies made by Rees and Bossom (1996); Bhattacharyya et al (2012) and several workers in micropolar fluid flow and hence we take that the microrotation vanishes on the static boundaries.…”
Section: Boundary and Interface Conditionsmentioning
confidence: 99%
“…While there has been theoretical justification for no-slip condition for the velocity on the boundary, the boundary condition for the micro-rotation vector ν needs to be established in a rigorous form. The hyper-stick condition on the boundary as given in Lukaszewicz (1999) is the one adopted here following the studies made by Rees and Bossom (1996); Bhattacharyya et al (2012) and several workers in micropolar fluid flow and hence we take that the microrotation vanishes on the static boundaries.…”
Section: Boundary and Interface Conditionsmentioning
confidence: 99%
“…Once n = 1, these models can be simplified to traditional ones. [25][26][27] Furthermore, the definition of spin gradient viscosity γ is based on Ahmadi' s reports 48 as…”
Section: Basic Governing Equationsmentioning
confidence: 99%
“…23,25,26 In this paper, neither constants are used, instead m = 1/2 is employed to meet the requirements of a dilute MF, which means the vanishing of the anti-symmetrical part of the stress tensor. [24][25][26] We introduce the non-dimensional similarity variables for a transformation of the original physical governing equation systems with the boundary conditions as follows:…”
Section: Basic Governing Equationsmentioning
confidence: 99%
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“…They showed that variable wall temperature leads to the lower values of temperature in thermal boundary layer than the uniform wall temperature does. Bhattacharyya et al [8] considered the influence of thermal radiation on micropolar fluid flow over a shrinking sheet and obtained a dual solution to the problem. Yacob et al [9] studied a micropolar fluid in a steady stagnation-point flow towards a sheet.…”
Section: Introductionmentioning
confidence: 99%