Steady nonsimilar axisymmetric water boundary layers with variable viscosity and Prandtl number
Citations
49 citations
35 citations
Cites background from "Steady nonsimilar axisymmetric wate..."
...Temperature dependent viscosity effects on convection up to the transition point on a spinning sphere produced a marked effect on heat transfer coefficients [688]....
[...]
...[688] P....
[...]
31 citations
21 citations
13 citations
References
52,268 citations
17,321 citations
"Steady nonsimilar axisymmetric wate..." refers background in this paper
...However, since the variations of thermal conductivity (k) and viscosity (#) [and hence Prandtl number (Pr)] with temperature are quite significant, the viscosity and Prandtl number are assumed to vary as an inverse linear function of temperature (T) [ 14], [21 ]: 1 1 #=bl+b2T and P r - - - , (1) Cl + c2T where b l = 53....
[...]
...It has long been recognized that the stability of a laminar boundary layer is markedly affected by the heat transfer and, in at least some cases, this phenomenon arises from the change in curvature of the velocity and temperature profiles due to the variation of temperature-dependent fluid properties [14]....
[...]
...A similar trend has been observed in the case of constant fluid properties for parallel flow past a flat plate at zero incidence [14] and also for incompressible boundary layer flow over a rotating sphere [9]....
[...]
5,562 citations
5,317 citations
159 citations
"Steady nonsimilar axisymmetric wate..." refers background in this paper
...However, since the variations of thermal conductivity (k) and viscosity (#) [and hence Prandtl number (Pr)] with temperature are quite significant, the viscosity and Prandtl number are assumed to vary as an inverse linear function of temperature (T) [ 14], [21 ]: 1 1 #=bl+b2T and P r - - - , (1) Cl + c2T where b l = 53....
[...]