Heat and Mass Transfer in Unsteady Rotating Fluid Flow with Binary Chemical Reaction and Activation Energy
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Open Access
- 24 September 2014
- journal article
- Published by Public Library of Science (PLoS) in PLOS ONE
- Vol. 9 (9), e107622
- https://doi.org/10.1371/journal.pone.0107622
Abstract
In this study, the Spectral Relaxation Method (SRM) is used to solve the coupled highly nonlinear system of partial differential equations due to an unsteady flow over a stretching surface in an incompressible rotating viscous fluid in presence of binary chemical reaction and Arrhenius activation energy. The velocity, temperature and concentration distributions as well as the skin-friction, heat and mass transfer coefficients have been obtained and discussed for various physical parametric values. The numerical results obtained by (SRM) are then presented graphically and discussed to highlight the physical implications of the simulations.This publication has 14 references indexed in Scilit:
- Numerical Simulation for the Unsteady MHD Flow and Heat Transfer of Couple Stress Fluid over a Rotating DiskPLOS ONE, 2014
- Effects of Exothermic/Endothermic Chemical Reactions with Arrhenius Activation Energy on MHD Free Convection and Mass Transfer Flow in Presence of Thermal RadiationJournal of Thermodynamics, 2013
- Effects of Binary Chemical Reaction and Activation Energy on MHD Boundary Layer Heat and Mass Transfer Flow with Viscous Dissipation and Heat Generation/AbsorptionISRN Thermodynamics, 2013
- Solving Hyperchaotic Systems Using the Spectral Relaxation MethodAbstract and Applied Analysis, 2012
- Heat transfer in MHD viscoelastic fluid flow over a stretching sheet with variable thermal conductivity, non-uniform heat source and radiationApplied Mathematical Modelling, 2008
- Diffusion of chemically reactive species of a non-Newtonian fluid immersed in a porous medium over a stretching sheetInternational Journal of Non-Linear Mechanics, 2003
- The three-dimensional flow due to a stretching flat surfacePhysics of Fluids, 1984
- Steady flow in a channel or tube with an accelerating surface velocity. An exact solution to the Navier—Stokes equations with reverse flowJournal of Fluid Mechanics, 1981
- Boundary‐layer behavior on continuous solid surfaces: II. The boundary layer on a continuous flat surfaceAIChE Journal, 1961
- Boundary‐layer behavior on continuous solid surfaces: I. Boundary‐layer equations for two‐dimensional and axisymmetric flowAIChE Journal, 1961