Magnetohydrodynamic flow of an Oldroyd 6-constant fluid
From MaRDI portal
Publication:1883548
DOI10.1016/S0096-3003(03)00787-2zbMath1126.76388MaRDI QIDQ1883548
Tasawar Hayat, Masood Khan, Saleem Asghar
Publication date: 13 October 2004
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Related Items (32)
Couette and Poiseuille flows of an Oldroyd 6-constant fluid with magnetic field ⋮ Homotopy analysis method for limit cycle flutter of airfoils ⋮ The influence of variable viscosity and viscous dissipation on the non-Newtonian flow: an analytical solution ⋮ Homotopy analysis solutions for the asymmetric laminar flow in a porous channel with expanding or contracting walls ⋮ The application of homotopy perturbation method for MHD flows of UCM fluids above porous stretching sheets ⋮ Analytic solution to the micropolar-fluid flow through a semi-porous channel with an expanding or contracting wall ⋮ Homotopy analysis solution for micropolar fluid flow through porous channel with expanding or contracting walls of different permeabilities ⋮ MHD boundary-layer flow of an upper-convected Maxwell fluid in a porous channel ⋮ Analytic solution for MHD rotating flow of a second grade fluid over a shrinking surface ⋮ Homotopy analysis method for the asymmetric laminar flow and heat transfer of viscous fluid between contracting rotating disks ⋮ Series Solutions of Unsteady Boundary‐Layer Flows over a Stretching Flat Plate ⋮ Homotopy analysis method for the heat transfer in a asymmetric porous channel with an expanding or contracting wall ⋮ Series solution for the upper-convected Maxwell fluid over a porous stretching plate ⋮ Heat transfer analysis on the MHD flow of a second grade fluid in a channel with porous medium ⋮ Analytic solution for MHD flow of a third order fluid in a porous channel ⋮ Homotopy analysis for boundary layer flow of a micropolar fluid through a porous channel ⋮ Magnetohydrodynamic (MHD) flows of viscoelastic fluids in converging/diverging channels ⋮ Homotopy analysis of MHD boundary layer flow of an upper-convected Maxwell fluid ⋮ On convergence of homotopy analysis method and its modification for fractional modified KdV equations ⋮ MHD stagnation-point flow of an upper-convected Maxwell fluid over a stretching surface ⋮ On analytic solution for generalized three-dimensional MHD flow over a porous stretching sheet ⋮ Homotopy analysis method for fractional IVPs ⋮ Investigation of a powerful analytical method into natural convection boundary layer flow ⋮ Homotopy analysis method for solving the MHD flow over a non-linear stretching sheet ⋮ On the analytical solution for MHD natural convection flow and heat generation fluid in porous medium ⋮ The application of homotopy analysis method to solve nonlinear differential equation governing Jeffery-Hamel flow ⋮ MHD flow of a micropolar fluid near a stagnation-point towards a nonlinear stretching surface ⋮ An analytical study of boundary layer flows on a continuous stretching surface ⋮ Comparative study of a cubic autocatalytic reaction via different analysis methods ⋮ Non-Newtonian flow between concentric cylinders ⋮ An analytic solution of unsteady boundary-layer flows caused by an impulsively stretching plate ⋮ Comparison between the homotopy analysis method and homotopy perturbation method
Cites Work
- An explicit, totally analytic approximate solution for Blasius' viscous flow problems
- An analytic approximation of the drag coefficient for the viscous flow past a sphere
- An analytic approximate technique for free oscillations of positively damped systems with algebraically decaying amplitude
- Exact solutions for some simple flows of an Oldroyd-B fluid
- A simple approach of enlarging convergence regions of perturbation approximations
- A uniformly valid analytic solution of two-dimensional viscous flow over a semi-infinite flat plate
- Analytic solutions of the temperature distribution in Blasius viscous flow problems
- Flow of an Oldroyd 6-constant fluid between intersecting planes, one of which is moving
This page was built for publication: Magnetohydrodynamic flow of an Oldroyd 6-constant fluid