SIAM Journal on Mathematical Analysis, ISSN 0036-1410, 2017, Volume 49, Issue 5, pp. 3776 - 3830

We deal with a three dimensional model based on the use of barycentric velocity that describes unsteady flows of a heat conducting electrically charged multicomponent chemically reacting non-Newtonian fluid...

Electrically charged fluid | Cross effects | Heat conducting fluid | Mixtures | Existence of a weak solution | Non-Newtonian fluid | cross effects | PHASE-SEPARATION | MATHEMATICS, APPLIED | UNSTEADY FLOWS | TRANSPORT | non-Newtonian fluid | electrically charged fluid | existence of a weak solution | MEMBRANE | heat conducting fluid | LIPSCHITZ TRUNCATION | mixtures | Mathematics - Analysis of PDEs

Electrically charged fluid | Cross effects | Heat conducting fluid | Mixtures | Existence of a weak solution | Non-Newtonian fluid | cross effects | PHASE-SEPARATION | MATHEMATICS, APPLIED | UNSTEADY FLOWS | TRANSPORT | non-Newtonian fluid | electrically charged fluid | existence of a weak solution | MEMBRANE | heat conducting fluid | LIPSCHITZ TRUNCATION | mixtures | Mathematics - Analysis of PDEs

Journal Article

Advances in mechanical engineering, ISSN 1687-8140, 2017, Volume 9, Issue 12, p. 168781401774026

.... The underlying problem governs the boundary layer equations for two-dimensional viscous and incompressible fluids in Cartesian coordinate system...

shooting method | stretching/shrinking sheet | Nanofluid | magnetohydrodynamics | similarity transformations | HEAT-TRANSFER | SHRINKING SHEET | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | ENGINEERING, MECHANICAL | BOUNDARY-LAYER-FLOW | THERMODYNAMICS | MAGNETIC-FIELD | VISCOUS DISSIPATION | Viscosity | Magnetohydrodynamics | Nonlinear equations | Cooling | Partial differential equations | Computational fluid dynamics | Shooting | Nonlinear differential equations | Fluid flow | Fluid | Nanofluids | Physical properties | Heat conductivity | Nanoparticles | Studies | Incompressible flow | Two dimensional boundary layer | Kinematics | Cartesian coordinate system | Boundary layer equations | Heat transfer | Stretching | Incompressible fluids

shooting method | stretching/shrinking sheet | Nanofluid | magnetohydrodynamics | similarity transformations | HEAT-TRANSFER | SHRINKING SHEET | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | ENGINEERING, MECHANICAL | BOUNDARY-LAYER-FLOW | THERMODYNAMICS | MAGNETIC-FIELD | VISCOUS DISSIPATION | Viscosity | Magnetohydrodynamics | Nonlinear equations | Cooling | Partial differential equations | Computational fluid dynamics | Shooting | Nonlinear differential equations | Fluid flow | Fluid | Nanofluids | Physical properties | Heat conductivity | Nanoparticles | Studies | Incompressible flow | Two dimensional boundary layer | Kinematics | Cartesian coordinate system | Boundary layer equations | Heat transfer | Stretching | Incompressible fluids

Journal Article

International Journal for Numerical Methods in Fluids, ISSN 0271-2091, 04/2017, Volume 83, Issue 11, pp. 813 - 840

...‐dimensional numerical simulation of incompressible magnetohydrodynamic (MHD) flows which involve convective heat transfer...

electrically conducting fluids | mixed interpolation | incompressible flows | vector finite element methods | magnetohydrodynamics | NATURAL-CONVECTION | HEAT-TRANSFER | PHYSICS, FLUIDS & PLASMAS | CAVITY | MAXWELLS EQUATIONS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | CHANNEL | LIQUID-METAL | MAGNETIC-FIELD | MHD-DUCT FLOW | EFFICIENT | Finite element method | Fluid dynamics | Electromagnetic fields | Analysis | Methods | Convective heat transfer | Magnetohydrodynamics | Shape | Methodology | Fluid flow | Procedures | Stokes law (fluid mechanics) | Convection | Fluids | Solutions | Energy | Robustness (mathematics) | Discretization | Mathematical models | Nonlinear programming | Shape functions | Integration | Approximation | Numerical integration | Computer simulation | Computational fluid dynamics | Shape memory | Equations | Incompressible flow | Interpolation | Numerical analysis | Simulation | Computation | Conducting fluids | Finite element analysis | Magnetic fields | Channel flow | Heat transfer | Navier-Stokes equations | Mathematical analysis

electrically conducting fluids | mixed interpolation | incompressible flows | vector finite element methods | magnetohydrodynamics | NATURAL-CONVECTION | HEAT-TRANSFER | PHYSICS, FLUIDS & PLASMAS | CAVITY | MAXWELLS EQUATIONS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | CHANNEL | LIQUID-METAL | MAGNETIC-FIELD | MHD-DUCT FLOW | EFFICIENT | Finite element method | Fluid dynamics | Electromagnetic fields | Analysis | Methods | Convective heat transfer | Magnetohydrodynamics | Shape | Methodology | Fluid flow | Procedures | Stokes law (fluid mechanics) | Convection | Fluids | Solutions | Energy | Robustness (mathematics) | Discretization | Mathematical models | Nonlinear programming | Shape functions | Integration | Approximation | Numerical integration | Computer simulation | Computational fluid dynamics | Shape memory | Equations | Incompressible flow | Interpolation | Numerical analysis | Simulation | Computation | Conducting fluids | Finite element analysis | Magnetic fields | Channel flow | Heat transfer | Navier-Stokes equations | Mathematical analysis

Journal Article

Numerical Algorithms, ISSN 1017-1398, 7/2012, Volume 60, Issue 3, pp. 463 - 481

...., Commun Nonlinear Sci Numer Simul 15:2293–2302, 2010; Computer & Fluids 39:1219–1225, 2010) and an improvement on other recent semi-analytical techniques...

Improved spectral homotopy analysis method | Electrically conducting incompressible viscous fluid | Algorithms | Algebra | Numerical Analysis | Computer Science | Numeric Computing | Laminar two-dimensional flow | Theory of Computation | Coupled nonlinear equations | MATHEMATICS, APPLIED | CONVECTION | PERTURBATION METHOD | DIFFERENTIAL-EQUATIONS | VARIATIONAL ITERATION METHOD | NONLINEAR EQUATIONS | LAMINAR VISCOUS-FLOW | CONVERGENCE | MAGNETIC-FIELD | ADOMIAN DECOMPOSITION METHOD | Magnetic fields | Analysis | Methods | Differential equations

Improved spectral homotopy analysis method | Electrically conducting incompressible viscous fluid | Algorithms | Algebra | Numerical Analysis | Computer Science | Numeric Computing | Laminar two-dimensional flow | Theory of Computation | Coupled nonlinear equations | MATHEMATICS, APPLIED | CONVECTION | PERTURBATION METHOD | DIFFERENTIAL-EQUATIONS | VARIATIONAL ITERATION METHOD | NONLINEAR EQUATIONS | LAMINAR VISCOUS-FLOW | CONVERGENCE | MAGNETIC-FIELD | ADOMIAN DECOMPOSITION METHOD | Magnetic fields | Analysis | Methods | Differential equations

Journal Article

Meccanica, ISSN 0025-6455, 3/2012, Volume 47, Issue 3, pp. 769 - 781

An analysis is presented for the steady non-linear viscous flow of an incompressible viscous fluid over a horizontal surface of variable temperature with a power-law velocity under the influences...

Laminar boundary layers | Thermal radiation | Non-linearly stretching surfaces | Civil Engineering | Mechanics | Suction/injection | Automotive Engineering | Mechanical Engineering | Viscous dissipation | Physics | HEAT-TRANSFER | SIMILARITY SOLUTIONS | FREE-CONVECTION | ELECTRICALLY CONDUCTING FLUID | POWER-LAW FLUID | HYDROMAGNETIC FLOW | BOUNDARY-LAYER EQUATIONS | MECHANICS | SHEET SUBJECT | VISCOELASTIC FLUID | 2ND-GRADE FLUID | Nuclear radiation | Analysis | Differential equations | Boundary layer

Laminar boundary layers | Thermal radiation | Non-linearly stretching surfaces | Civil Engineering | Mechanics | Suction/injection | Automotive Engineering | Mechanical Engineering | Viscous dissipation | Physics | HEAT-TRANSFER | SIMILARITY SOLUTIONS | FREE-CONVECTION | ELECTRICALLY CONDUCTING FLUID | POWER-LAW FLUID | HYDROMAGNETIC FLOW | BOUNDARY-LAYER EQUATIONS | MECHANICS | SHEET SUBJECT | VISCOELASTIC FLUID | 2ND-GRADE FLUID | Nuclear radiation | Analysis | Differential equations | Boundary layer

Journal Article

International Journal of Heat and Mass Transfer, ISSN 0017-9310, 2008, Volume 51, Issue 5, pp. 1024 - 1033

...) flow of an incompressible viscous fluid in a porous space. The flow is induced due to a non-linear stretching sheet...

Non-linear stretching | Electrically conducting fluid | Heat transfer | Porous space | HAM solution | HEAT-TRANSFER | OLDROYD 6-CONSTANT FLUID | ANALYTIC SOLUTION | STRETCHING SHEET | electrically conducting fluid | CONVECTED MAXWELL FLUID | GRADE FLUID | HOMOTOPY ANALYSIS METHOD | ENGINEERING, MECHANICAL | BOUNDARY-LAYER-FLOW | MECHANICS | THERMODYNAMICS | non-linear stretching | VISCOUS-FLOW | porous space | VISCOELASTIC FLUID | heat transfer

Non-linear stretching | Electrically conducting fluid | Heat transfer | Porous space | HAM solution | HEAT-TRANSFER | OLDROYD 6-CONSTANT FLUID | ANALYTIC SOLUTION | STRETCHING SHEET | electrically conducting fluid | CONVECTED MAXWELL FLUID | GRADE FLUID | HOMOTOPY ANALYSIS METHOD | ENGINEERING, MECHANICAL | BOUNDARY-LAYER-FLOW | MECHANICS | THERMODYNAMICS | non-linear stretching | VISCOUS-FLOW | porous space | VISCOELASTIC FLUID | heat transfer

Journal Article

Mathematical problems in engineering, ISSN 1563-5147, 2013, Volume 2013, pp. 1 - 8

This paper numerically investigates the magnetohydrodynamic boundary layer flow with heat and mass transfer of an incompressible upper-convected Maxwell fluid over a stretching sheet in the presence...

MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | STAGNATION-POINT FLOW | ENGINEERING, MULTIDISCIPLINARY | BOUNDARY-LAYER BEHAVIOR | CONTINUOUS SOLID SURFACES | CONVECTED MAXWELL FLUID | SHEET SUBJECT | 2ND-GRADE | HOMOTOPY PERTURBATION METHOD | ELECTRICALLY CONDUCTING FLUID | Viscosity | Viscoelasticity | Magnetohydrodynamics | Partial differential equations | Fluid flow | Thermal radiation | Polymer melts | Enhanced oil recovery | Stretching | Boundary value problems | Nonlinear equations | Cooling | Skin friction | Computational fluid dynamics | Reynolds number | Chemical reactions | Mass transfer | Mathematical problems | Studies | Incompressible flow | Maxwell fluids | Applied mathematics | Mechanics | Heat transfer | Relaxation method (mathematics) | Boundary layer flow | Mathematical analysis | Differential equations | Mathematical models

MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | STAGNATION-POINT FLOW | ENGINEERING, MULTIDISCIPLINARY | BOUNDARY-LAYER BEHAVIOR | CONTINUOUS SOLID SURFACES | CONVECTED MAXWELL FLUID | SHEET SUBJECT | 2ND-GRADE | HOMOTOPY PERTURBATION METHOD | ELECTRICALLY CONDUCTING FLUID | Viscosity | Viscoelasticity | Magnetohydrodynamics | Partial differential equations | Fluid flow | Thermal radiation | Polymer melts | Enhanced oil recovery | Stretching | Boundary value problems | Nonlinear equations | Cooling | Skin friction | Computational fluid dynamics | Reynolds number | Chemical reactions | Mass transfer | Mathematical problems | Studies | Incompressible flow | Maxwell fluids | Applied mathematics | Mechanics | Heat transfer | Relaxation method (mathematics) | Boundary layer flow | Mathematical analysis | Differential equations | Mathematical models

Journal Article

International Journal of Fluid Mechanics Research, ISSN 1064-2277, 2017, Volume 44, Issue 1, pp. 15 - 39

Journal Article

International Journal of Heat and Mass Transfer, ISSN 0017-9310, 2007, Volume 50, Issue 15, pp. 3152 - 3162

The problem of flow and heat transfer of an incompressible homogeneous second grade fluid over a non-isothermal stretching sheet in the presence of non-uniform internal heat generation/absorption is investigated...

Viscoelastic fluid | Frictional heating | Flow and heat transfer | Radiation | Stretching sheet | Elastic deformation | Non-uniform heat source | BOUNDARY-LAYER | viscoelastic fluid | CONVECTION | flow and heat transfer | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | MHD FLOW | ENGINEERING, MECHANICAL | elastic deformation | MECHANICS | THERMODYNAMICS | frictional heating | radiation | SURFACE | non-uniform heat source | MASS-TRANSFER | PLATE | SUCTION | stretching sheet

Viscoelastic fluid | Frictional heating | Flow and heat transfer | Radiation | Stretching sheet | Elastic deformation | Non-uniform heat source | BOUNDARY-LAYER | viscoelastic fluid | CONVECTION | flow and heat transfer | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | MHD FLOW | ENGINEERING, MECHANICAL | elastic deformation | MECHANICS | THERMODYNAMICS | frictional heating | radiation | SURFACE | non-uniform heat source | MASS-TRANSFER | PLATE | SUCTION | stretching sheet

Journal Article

Alexandria Engineering Journal, ISSN 1110-0168, 03/2016, Volume 55, Issue 1, pp. 163 - 168

The steady laminar boundary layer flow of two classes of incompressible visco-elastic and electrically conducting fluids over a nonlinearly shrinking sheet with appropriate wall transpiration...

Magnetic field | Quadratic shrinking surface | Laminar boundary layer | STAGNATION-POINT FLOW | ENGINEERING, MULTIDISCIPLINARY | HEAT-TRANSFER | STRETCHING SHEET | VISCOUS-FLOW | SURFACE | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID

Magnetic field | Quadratic shrinking surface | Laminar boundary layer | STAGNATION-POINT FLOW | ENGINEERING, MULTIDISCIPLINARY | HEAT-TRANSFER | STRETCHING SHEET | VISCOUS-FLOW | SURFACE | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID

Journal Article

Communications in Nonlinear Science and Numerical Simulation, ISSN 1007-5704, 09/2010, Volume 15, Issue 9, pp. 2375 - 2387

...) flow induced by a stretching surface. An incompressible viscous fluid fills the porous space...

Three-dimensional stretching | Unsteady flow | Mass transfer | Analytic solutions | Porous medium | MATHEMATICS, APPLIED | HEAT-TRANSFER | PHYSICS, FLUIDS & PLASMAS | ELECTRICALLY CONDUCTING FLUID | PHYSICS, MATHEMATICAL | MIXED CONVECTION | BOUNDARY-LAYER-FLOW | SERIES SOLUTIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | NONLINEARLY STRETCHING SHEET | SOLITARY WAVE SOLUTIONS | GENERAL-APPROACH | VISCOELASTIC FLUID | 2ND-GRADE FLUID | Incompressible flow | Magnetohydrodynamics | Computational fluid dynamics | Ham | MHD | Mathematical models | Unsteady

Three-dimensional stretching | Unsteady flow | Mass transfer | Analytic solutions | Porous medium | MATHEMATICS, APPLIED | HEAT-TRANSFER | PHYSICS, FLUIDS & PLASMAS | ELECTRICALLY CONDUCTING FLUID | PHYSICS, MATHEMATICAL | MIXED CONVECTION | BOUNDARY-LAYER-FLOW | SERIES SOLUTIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | NONLINEARLY STRETCHING SHEET | SOLITARY WAVE SOLUTIONS | GENERAL-APPROACH | VISCOELASTIC FLUID | 2ND-GRADE FLUID | Incompressible flow | Magnetohydrodynamics | Computational fluid dynamics | Ham | MHD | Mathematical models | Unsteady

Journal Article

Meccanica, ISSN 0025-6455, 5/2014, Volume 49, Issue 5, pp. 1263 - 1274

The steady mixed convection flow and heat transfer from an exponentially stretching vertical surface in a quiescent Maxwell fluid in the presence of magnetic field, viscous dissipation and Joule...

Chebyshev finite difference method | Exponentially stretching surface | Civil Engineering | Maxwell fluid | Mechanics | Automotive Engineering | MHD mixed convection | Mechanical Engineering | Viscous dissipation | Physics | HOMOTOPY ANALYSIS | STAGNATION-POINT FLOW | HEAT-TRANSFER | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | MHD FLOW | BOUNDARY-LAYER-FLOW | MECHANICS | SHEET SUBJECT | THERMAL-RADIATION | VISCOELASTIC FLUID | Magnetic fields | Analysis | Maxwell fluids | Friction | Skin friction | Dissipation | Fluid flow | Mathematical models | Heat transfer

Chebyshev finite difference method | Exponentially stretching surface | Civil Engineering | Maxwell fluid | Mechanics | Automotive Engineering | MHD mixed convection | Mechanical Engineering | Viscous dissipation | Physics | HOMOTOPY ANALYSIS | STAGNATION-POINT FLOW | HEAT-TRANSFER | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | MHD FLOW | BOUNDARY-LAYER-FLOW | MECHANICS | SHEET SUBJECT | THERMAL-RADIATION | VISCOELASTIC FLUID | Magnetic fields | Analysis | Maxwell fluids | Friction | Skin friction | Dissipation | Fluid flow | Mathematical models | Heat transfer

Journal Article

Chemical Engineering Research and Design, ISSN 0263-8762, 2011, Volume 89, Issue 1, pp. 85 - 93

This paper presents a study of the flow and heat transfer of an incompressible Ostwald de-Waele power-law fluid past an infinite porous plate, subject to suction at the plate...

Suction | Thermal radiation | Viscous dissipation | Non-Newtonian power-law fluids | STRETCHING SHEET | NON-NEWTONIAN FLUID | ELECTRICALLY CONDUCTING FLUID | MHD FLOW | WORK DONE | FLAT-PLATE | ENGINEERING, CHEMICAL | BOUNDARY-LAYER BEHAVIOR | CONTINUOUS SOLID SURFACES | MASS-TRANSFER | VISCOELASTIC FLUID | Fluids | Fluid dynamics | Mathematical analysis | Dissipation | Fluid flow | Surface temperature | Heat transfer | Porous plates

Suction | Thermal radiation | Viscous dissipation | Non-Newtonian power-law fluids | STRETCHING SHEET | NON-NEWTONIAN FLUID | ELECTRICALLY CONDUCTING FLUID | MHD FLOW | WORK DONE | FLAT-PLATE | ENGINEERING, CHEMICAL | BOUNDARY-LAYER BEHAVIOR | CONTINUOUS SOLID SURFACES | MASS-TRANSFER | VISCOELASTIC FLUID | Fluids | Fluid dynamics | Mathematical analysis | Dissipation | Fluid flow | Surface temperature | Heat transfer | Porous plates

Journal Article

Transport in Porous Media, ISSN 0169-3913, 9/2010, Volume 84, Issue 2, pp. 549 - 568

This article concerns with a steady two-dimensional flow of an electrically conducting incompressible fluid over a vertical stretching sheet...

Geotechnical Engineering | Lie group analysis | Earth Sciences | Hydrogeology | Civil Engineering | Thermophoresis particle deposition | Industrial Chemistry/Chemical Engineering | Magnetic field | Classical Continuum Physics | Temperature-dependent fluid viscosity | AEROSOL-PARTICLES | NATURAL-CONVECTION | NON-NEWTONIAN FLUIDS | VERTICAL PLATE | 3RD-GRADE FLUID | ELECTRICALLY CONDUCTING FLUID | LAMINAR-FLOW | BOUNDARY-LAYER-FLOW | FLAT-PLATE | ENGINEERING, CHEMICAL | WAVY SURFACE | Fluid dynamics | Magnetic fields | Analysis | Viscosity | Temperature dependence | Computational fluid dynamics | Fluid flow | Boundary conditions | Two dimensional flow | Mass transfer | Invariants | Incompressible flow | Transformations (mathematics) | Temperature effects | Differential equations | Particle deposition | Scaling | Thermophoresis | Stretching | Heat transfer | Boundary layers | Linear functions | Incompressible fluids | Fluids | Mathematical analysis | Transformations

Geotechnical Engineering | Lie group analysis | Earth Sciences | Hydrogeology | Civil Engineering | Thermophoresis particle deposition | Industrial Chemistry/Chemical Engineering | Magnetic field | Classical Continuum Physics | Temperature-dependent fluid viscosity | AEROSOL-PARTICLES | NATURAL-CONVECTION | NON-NEWTONIAN FLUIDS | VERTICAL PLATE | 3RD-GRADE FLUID | ELECTRICALLY CONDUCTING FLUID | LAMINAR-FLOW | BOUNDARY-LAYER-FLOW | FLAT-PLATE | ENGINEERING, CHEMICAL | WAVY SURFACE | Fluid dynamics | Magnetic fields | Analysis | Viscosity | Temperature dependence | Computational fluid dynamics | Fluid flow | Boundary conditions | Two dimensional flow | Mass transfer | Invariants | Incompressible flow | Transformations (mathematics) | Temperature effects | Differential equations | Particle deposition | Scaling | Thermophoresis | Stretching | Heat transfer | Boundary layers | Linear functions | Incompressible fluids | Fluids | Mathematical analysis | Transformations

Journal Article

Fluid Dynamics, ISSN 0015-4628, 7/2013, Volume 48, Issue 4, pp. 543 - 549

The problem of time-dependent charging of electrically insulated ideally-conducting bodies in a stream of an incompressible viscous medium with the ion component is considered...

time-dependent charging of a body | electrically insulated body | ion component | Fluid- and Aerodynamics | viscous flow | Mechanics | Engineering Fluid Dynamics | ion diffusion effects | “floating” body potential | Physics | Classical Continuum Physics | "floating" body potential | MECHANICS | PHYSICS, FLUIDS & PLASMAS | Incompressible flow | Charging | Computational fluid dynamics | Electric charge | Fluid flow | Diffusion effects | Diffusion | Streams

time-dependent charging of a body | electrically insulated body | ion component | Fluid- and Aerodynamics | viscous flow | Mechanics | Engineering Fluid Dynamics | ion diffusion effects | “floating” body potential | Physics | Classical Continuum Physics | "floating" body potential | MECHANICS | PHYSICS, FLUIDS & PLASMAS | Incompressible flow | Charging | Computational fluid dynamics | Electric charge | Fluid flow | Diffusion effects | Diffusion | Streams

Journal Article

Journal of Mechanical Science and Technology, ISSN 1738-494X, 5/2014, Volume 28, Issue 5, pp. 1881 - 1885

This paper investigates the effect of chemical reaction and viscous dissipation on MHD mixed convective heat and mass transfer flow of a viscous, incompressible, electrically conducting second grade...

Engineering | Vibration, Dynamical Systems, Control | Thermal radiation | Chemical reaction | Industrial and Production Engineering | Mechanical Engineering | Second grade fluid | Viscous dissipation | STRETCHED PERMEABLE SURFACE | HEAT-TRANSFER | ELECTRICALLY CONDUCTING FLUID | ENGINEERING, MECHANICAL | MICROPOLAR FLUID | SHEET SUBJECT | GENERATION | MASS-TRANSFER | THERMAL-RADIATION | POROUS-MEDIUM | 2ND-GRADE FLUID | Nuclear radiation | Boundary layer | Magnetohydrodynamics | Computational fluid dynamics | Skin friction | Dissipation | Fluid flow | MHD | Chemical reactions | Mathematical models | 기계공학

Engineering | Vibration, Dynamical Systems, Control | Thermal radiation | Chemical reaction | Industrial and Production Engineering | Mechanical Engineering | Second grade fluid | Viscous dissipation | STRETCHED PERMEABLE SURFACE | HEAT-TRANSFER | ELECTRICALLY CONDUCTING FLUID | ENGINEERING, MECHANICAL | MICROPOLAR FLUID | SHEET SUBJECT | GENERATION | MASS-TRANSFER | THERMAL-RADIATION | POROUS-MEDIUM | 2ND-GRADE FLUID | Nuclear radiation | Boundary layer | Magnetohydrodynamics | Computational fluid dynamics | Skin friction | Dissipation | Fluid flow | MHD | Chemical reactions | Mathematical models | 기계공학

Journal Article

Meccanica, ISSN 0025-6455, 8/2016, Volume 51, Issue 8, pp. 1699 - 1711

The heat and mass transfer effects in a boundary layer flow through porous medium of an electrically conducting viscoelastic fluid subject to transverse magnetic field in the presence of heat source...

Chemical reaction | Viscoelastic | Civil Engineering | Porous medium | Mechanics | Kummer’s function | Automotive Engineering | Mechanical Engineering | Stretching sheet | Physics | CONVECTIVE FLOW | HEAT-TRANSFER | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | RADIATION | BOUNDARY-LAYER-FLOW | MECHANICS | MASS-TRANSFER | VISCOUS DISSIPATION | Kummer's function | Magnetic fields | Analysis | Radiation | Boundary layer | Porous media | Mathematical analysis | Exact solutions | Chemical reactions | Mathematical models | Viscoelastic fluids | Heat transfer

Chemical reaction | Viscoelastic | Civil Engineering | Porous medium | Mechanics | Kummer’s function | Automotive Engineering | Mechanical Engineering | Stretching sheet | Physics | CONVECTIVE FLOW | HEAT-TRANSFER | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | RADIATION | BOUNDARY-LAYER-FLOW | MECHANICS | MASS-TRANSFER | VISCOUS DISSIPATION | Kummer's function | Magnetic fields | Analysis | Radiation | Boundary layer | Porous media | Mathematical analysis | Exact solutions | Chemical reactions | Mathematical models | Viscoelastic fluids | Heat transfer

Journal Article

Communications in nonlinear science & numerical simulation, ISSN 1007-5704, 2011, Volume 16, Issue 4, pp. 1890 - 1904

The present paper is concerned with the study of flow and heat transfer characteristics in the unsteady laminar boundary layer flow of an incompressible viscous fluid over continuously stretching...

Thermal radiation | Similarity transformation | Stretching surface | Heat transfer | Boundary layer flow | MATHEMATICS, APPLIED | STAGNATION-POINT FLOW | PHYSICS, FLUIDS & PLASMAS | LAW FLUID FILM | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | SHEET | PHYSICS, MATHEMATICAL | MIXED CONVECTION | BOUNDARY-LAYER-FLOW | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | LIQUID-FILM | VISCOUS DISSIPATION | MASS-TRANSFER | Radiation | Boundary layer | Heat sources | Nonlinearity | Mathematical models | Unsteady | Heat sinks | Stretching

Thermal radiation | Similarity transformation | Stretching surface | Heat transfer | Boundary layer flow | MATHEMATICS, APPLIED | STAGNATION-POINT FLOW | PHYSICS, FLUIDS & PLASMAS | LAW FLUID FILM | 2ND-GRADE | ELECTRICALLY CONDUCTING FLUID | SHEET | PHYSICS, MATHEMATICAL | MIXED CONVECTION | BOUNDARY-LAYER-FLOW | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | LIQUID-FILM | VISCOUS DISSIPATION | MASS-TRANSFER | Radiation | Boundary layer | Heat sources | Nonlinearity | Mathematical models | Unsteady | Heat sinks | Stretching

Journal Article