Natural convection along a wavy vertical plate to non-Newtonian fluids
β Scribed by E. Kim
- Publisher
- Elsevier Science
- Year
- 1997
- Tongue
- English
- Weight
- 701 KB
- Volume
- 40
- Category
- Article
- ISSN
- 0017-9310
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β¦ Synopsis
A numerical investigation of natural convection flow along irregular vertical surfaces in non-Newtonian fluids is reported. A wavy vertical surface is used as an example to show the heat transfer mechanism near such surfaces. The results demonstrate that with an increase of flow index, the axial velocity increases, but the velocity boundary layer becomes thinner. The difference between the velocity in the crests and the troughs is indiscernible.
The boundary layer around nodes is getting thicker compared to that of the crests and the troughs.
When the natural convection boundary layer grows thick, the amplitude of the local Nusselt number gradually decreases. The effects of Prandtl number, flow index and surface amplitude in non-Newtonian fluids are also discussed in detail.
π SIMILAR VOLUMES
Mixed convection boundary layer flows of non-Newtonian fluids over the wavy surfaces are studied by the coordinate transformation and the cubic spline collocation numerical method. The effects of the wavy geometry, the buoyancy parameter and the generalized Prandtl number for pseudoplastic fluids, N
A Prandtl transformation method is applied to study the transient free convection of non-Newtonian fluids along a wavy vertical plate in the presence of a magnetic field. A simple transformation is proposed to transform the governing equations into the boundary-layer equations and solved numerically
Mixed convective heat transfer of non-Newtonian fluids on a flat plate has been investigated using a modified power-law viscosity model. This model does not contain physically unrealistic limits of zero or infinite viscosity as are encountered in the boundary-layer formulation with traditional model
A theoretical analysi,.~ of laminar free-convection flow over a vertical isothermal wavy surface in a non-Newtonian power-law fluid is considered. The governing equations are first cast into a nondimensional form by using suitable boundary-layer variables that substract out the effect of the wavy su