2004
DOI: 10.1016/j.ijthermalsci.2004.01.008
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Chebyshev finite difference method for the effects of variable viscosity and variable thermal conductivity on heat transfer from moving surfaces with radiation

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Cited by 39 publications
(19 citation statements)
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“…The set of coupled nonlinear ordinary differential equations (12) and (13) with boundary conditions (14) have been solved numerically by using the Chebyshev pseudospectral method (see, for example, Elbarbary and Elgazery [26][27][28] (12)- (14) are transformed into the following Chebyshev pseudospectral equations: …”
Section: Formulation Of the Problemmentioning
confidence: 99%
“…The set of coupled nonlinear ordinary differential equations (12) and (13) with boundary conditions (14) have been solved numerically by using the Chebyshev pseudospectral method (see, for example, Elbarbary and Elgazery [26][27][28] (12)- (14) are transformed into the following Chebyshev pseudospectral equations: …”
Section: Formulation Of the Problemmentioning
confidence: 99%
“…Hassanien et al (2003) expressed mixed convection along a wedge embedded in a fluid saturated porous medium for the cases of uniform heat flux and uniform mass flux by using the effect of variable viscosity and thermal conductivity. The influence of radiation and variable properties of heat transfer from a moving surface in a micropolar fluid through a porous medium was discussed Elsayed et al (2004). Seddeek and Salama (2007) examined unsteady hydromagnetic heat transfer past a semi-infinite vertical porous moving plate with variable suction taking variable viscosity and thermal conductivity effects into account.…”
Section: Introductionmentioning
confidence: 99%
“…We chose a Cartesian coordinate system with axis along the upward direction and the axis normal to it as shown in Figure 1. Thermal conductivity ( ) of the fluid is assumed to vary as a linear function of temperature in the form (see [20]…”
Section: Introductionmentioning
confidence: 99%
“…, where is the fluid free stream thermal conductivity and is a constant depending on the nature of the fluid, where > 0 for fluids such as water and air, while < 0 for fluids such as lubrication oils (see [20]). The governing equations under Boussinesq's approximation can be written as…”
Section: Introductionmentioning
confidence: 99%