2020
DOI: 10.1007/s10973-020-09889-0
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Computational study on the effects of variable viscosity of micropolar liquids on heat transfer in a channel

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Cited by 5 publications
(4 citation statements)
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“…Using equation (34) into equations (25)(26)(27)(28)(29)(30)(31)(32)(33) and eliminating pressure from equations ( 26) and ( 27) simultaneously, we get = 4 ψ ð1Þ ¼ 0: (35) Now to attain the solution of equation ( 35) together with the boundary conditions given in equations (31)(32)(33) we will use the inverse method, [19][20][21] so for that we assume ψ ð1Þ of the form ψ ð1Þ ðx,yÞ ¼ KðxÞR ð1Þ ðyÞ þ T ð1Þ ðyÞ (36) where…”
Section: Solution Of the Problemmentioning
confidence: 99%
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“…Using equation (34) into equations (25)(26)(27)(28)(29)(30)(31)(32)(33) and eliminating pressure from equations ( 26) and ( 27) simultaneously, we get = 4 ψ ð1Þ ¼ 0: (35) Now to attain the solution of equation ( 35) together with the boundary conditions given in equations (31)(32)(33) we will use the inverse method, [19][20][21] so for that we assume ψ ð1Þ of the form ψ ð1Þ ðx,yÞ ¼ KðxÞR ð1Þ ðyÞ þ T ð1Þ ðyÞ (36) where…”
Section: Solution Of the Problemmentioning
confidence: 99%
“…ðyÞ and T ð1Þ ðyÞ are unspecified functions to be determined. Now invoking equation (36) in equations (31)(32)(33)(34)(35) one writes the following boundary value problems R ð1Þiv ðyÞ ¼ 0, (37) with boundary conditions…”
Section: Solution Of the Problemmentioning
confidence: 99%
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“…Ahmed et al 15 carried out the numerical study over a permeable‐shrinking surface and studied the transport of heat in carbon nanotubes based on MHD unsteady flow with viscosity varying. Rafiq et al 16 reported heat transfer in a channel for micropolar liquids by varying its viscosity. Recently, Manjunatha et al 17 reported the peristaltic mechanism of Jeffery fluid and explained the impact of mass and heat transfer on consideration of varying thermal conductivity and viscosity in a nonuniform porous channel.…”
Section: Introductionmentioning
confidence: 99%