Unsteady three-dimensional stagnation point flow of a viscoelastic fluid

DOI10.1016/S0020-7225(96)00095-XzbMath0899.76049WikidataQ127245968 ScholiaQ127245968MaRDI QIDQ1388260

Nalini Sreeshylan, G. Nath, Rajeswari Seshadri

Publication date: 15 November 1998

Published in: International Journal of Engineering Science (Search for Journal in Brave)

Mathematics Subject Classification ID

Related Items (11)

Unsteady three-dimensional stagnation-point flow and heat transfer of a nanofluid with thermophoresis and Brownian motion effects ⋮ Non-axisymmetric Homann stagnation-point flow of Walter's B nanofluid over a cylindrical disk ⋮ Series solutions for steady three-dimensional stagnation point flow of a nanofluid past a circular cylinder with sinusoidal radius variation ⋮ Generalized Blasius problem for a viscoelastic fluid with viscous dissipation and suction/injection effects ⋮ Unsteady convective heat and mass transfer of a nanofluid in Howarth’s stagnation point by Buongiorno’s model ⋮ Analytical investigation of laminar viscoelastic fluid flow over a wedge in the presence of buoyancy force effects ⋮ Mixed convection in the stagnation point flow adjacent to a vertical surface in a viscoelastic fluid ⋮ Three-dimensional flow of an elastico-viscous fluid with mass transfer ⋮ Non-axisymmetric Homann stagnation-point flow of a viscoelastic fluid towards a fixed plate ⋮ Three-dimensional flow over a stretching surface in a viscoelastic fluid ⋮ Unsteady magnetohydrodynamic stagnation point flow-closed-form analytical solutions

Cites Work

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• Stagnation point flow of a non-Newtonian fluid
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• Similarity solutions of three-dimensional boundary layer equations of non-Newtonian fluids
• Computational methods in engineering boundary value problems
• Fluids of differential type: Critical review and thermodynamic analysis
• Integration of coupled nonlinear equations in boundary-layer theory with specific reference to heat transfer near the stagnation point in three- dimensional flow
• Finite-Difference Version of Quasi-Linearization Applied to Boundary-Layer Equations

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