Peristaltic transport of a Williamson fluid in asymmetric channels with permeable walls

DOI10.1016/j.nonrwa.2012.04.008zbMath1254.76188OpenAlexW1986647737MaRDI QIDQ1926250

Changhoon Lee, K. Rajanikanth, S. Sreenadh, Kuppalapalle Vajravelu

Publication date: 28 December 2012

Published in: Nonlinear Analysis. Real World Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.nonrwa.2012.04.008

zbMATH Keywords

peristaltic transporttrapping phenomenaasymmetric flowWilliamson fluidpermeable walls

Mathematics Subject Classification ID

Flows in porous media; filtration; seepage (76S05) Physiological flows (76Z05) Physiological flow (92C35)

Related Items (10)

Peristaltic flow of two-layered fluids in an elastic tube ⋮ Peristaltic flow of a realistic fluid in a compliant channel ⋮ Numerical analysis of Williamson-micropolar nanofluid flow through porous rotatory surface with slip boundary conditions ⋮ Laminar flow in channels with porous walls: advancing the existence, uniqueness and approximation of solutions via fixed point approaches ⋮ Numerical study of natural convection dissipative electro‐magnetic non‐Newtonian flow through a non‐Darcy channel ⋮ Double‐diffusive convection on peristaltic flow of hyperbolic tangent nanofluid in non‐uniform channel with induced magnetic field ⋮ Unsteady flow of Williamson fluid under the impact of prescribed surface temperature (PST) and prescribed heat flux (PHF) heating conditions over a stretching surface in a porous enclosure ⋮ Peristaltic flow of a nanofluid under the effect of Hall current and porous medium ⋮ Peristaltic transport of a conducting Jeffrey fluid in an inclined asymmetric channel ⋮ Fluid flow in a porous tree-shaped network: optimal design and extension of Hess-Murray's law

Cites Work

• Peristaltic flow of a Williamson fluid in an asymmetric channel
• Unsteady flow of two immiscible conducting fluids between two permeable beds
• Peristaltic transport of non-Newtonian fluid in a diverging tube with different wave forms
• On the Boundary Condition at the Surface of a Porous Medium
• Numerical study of two-dimensional peristaltic flows

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