Group theoretic method for unsteady free convection flow of a micropolar fluid along a vertical plate in a thermally stratified medium
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Publication:949928
DOI10.1016/j.apm.2007.02.030zbMath1145.76414OpenAlexW2049530938MaRDI QIDQ949928
Publication date: 22 October 2008
Published in: Applied Mathematical Modelling (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.apm.2007.02.030
Free convection (76R10) Symmetry analysis, Lie group and Lie algebra methods applied to problems in fluid mechanics (76M60)
Related Items (8)
A common error made in investigation of boundary layer flows ⋮ Similarity solution for free convection flow of a micropolar fluid under convective boundary condition via Lie scaling group transformations ⋮ Thermal radiation effect on flow and heat transfer of unsteady MHD micropolar fluid over vertical heated nonisothermal stretching surface using group analysis ⋮ NUMERICAL STUDY OF MIXED CONVECTION FLOW OF A MICROPOLAR FLUID TOWARDS PERMEABLE VERTICAL PLATE WITH CONVECTIVE BOUNDARY CONDITION ⋮ Magnetic field effects on free convection flow of a nanofluid past a vertical semi-infinite flat plate ⋮ Group method analysis of melting effect on Mhd mixed convection flow from radiate vertical plate embedded in a saturated porous media ⋮ Group method analysis of mixed convection boundary-layer flow of a micropolar fluid near a stagnation point on a horizontal cylinder ⋮ Lie group analysis on Brownian motion and thermophoresis effect on free convective boundary-layer flow on a vertical cylinder embedded in a nanofluid-saturated porous medium
Cites Work
- Self-similar solution of incompressible micropolar boundary layer flow over a semi-infinite plate
- Similarity analysis for natural convection from a vertical plate with distributed wall concentration
- Group theoretic method analysis for unsteady boundary layer flow near a stagnation point
- A new systematic formalism for similarity analysis
- Theory of thermomicrofluids
- Reduction of the Number of Variables in Systems of Partial Differential Equations, with Auxiliary Conditions
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