2015
DOI: 10.1063/1.4932627
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Boundary layer flow and heat transfer to Carreau fluid over a nonlinear stretching sheet

Abstract: This article studies the Carreau viscosity model (which is a generalized Newtonian model) and then use it to obtain a formulation for the boundary layer equations of the Carreau fluid. The boundary layer flow and heat transfer to a Carreau model over a nonlinear stretching surface is discussed. The Carreau model, adequate for many non-Newtonian fluids, is used to characterize the behavior of the fluids having shear thinning properties and fluids with shear thickening properties for numerical values of the powe… Show more

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Cited by 123 publications
(67 citation statements)
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“…Accuracy of the present results are compared with results mentioned in Khan and Hashim (2015). In the absence of nanoparticles, Magnetic parameters, Weissenberg number, local buoyancy parameter, Eckert number, Schmidt number, radiation parameter, these comparisons are found to be in excellent agreement as shown in tables 1 and 2.…”
Section: Accuracy Assessmentsupporting
confidence: 70%
See 1 more Smart Citation
“…Accuracy of the present results are compared with results mentioned in Khan and Hashim (2015). In the absence of nanoparticles, Magnetic parameters, Weissenberg number, local buoyancy parameter, Eckert number, Schmidt number, radiation parameter, these comparisons are found to be in excellent agreement as shown in tables 1 and 2.…”
Section: Accuracy Assessmentsupporting
confidence: 70%
“…Magnetohydrodynamic three dimensional flow and heat transfer over a stretching surface in a viscoelastic fluid was explored by Ahmad and Nazar (2011). Boundary layer flow and heat transfer to Carreau fluid over a nonlinear stretching sheet was presented by Khan and Hashim (2015). Numerical simulation of water based magnetite nanoparticles between two parallel disks were simulated by Haq et al (2016).…”
Section: Introductionmentioning
confidence: 99%
“…With these conditions, the leading equations [45] are where u, v are the velocity components in parallel to xand y-directions, respectively, is the kinematic viscosity, is the relaxation time of the Carreau fluid, n is the power law index parameter, g is the gravity field, T is the volumetric coefficient of thermal expansion, T w is the surface temperature, C is the volumetric coefficient of diffusion expansion, is the electrical conductivity, is the density of the fluid, B(x) is the dimensional magnetic field parameter, k is the thermal conductivity, C p is the specific heat capacitance, is the dynamic viscosity, C is the dimensional concentration parameter, D m is the molecular diffusivity, k 0 is the dimensional chemical reaction parameter, h * 1 is the dimensional velocity slip parameter, and h * 2 is the dimensional temperature jump parameter.…”
Section: Mathematical Formulationmentioning
confidence: 99%
“…Also, numerical investigation of inertia and shear thinning effects on axisymmetric flows of Carreau fluids was reported by Martins et al [18]. Recently, the boundary-layer flow and heat transfer to a Carreau fluid over a non-linear stretching sheet is discussed by Khan and Hashim [19]. This article addresses the impacts of the heat transfer analysis on the flow of GN Carreau fluid over a static/moving wedge.…”
mentioning
confidence: 95%