Effect of surface conditions on flow of a micropolar fluid driven by a porous stretching sheet
Identifieur interne : 001D25 ( Istex/Checkpoint ); précédent : 001D24; suivant : 001D26Effect of surface conditions on flow of a micropolar fluid driven by a porous stretching sheet
Auteurs : N. A. Kelson [Australie] ; A. Desseaux [France]Source :
- International Journal of Engineering Science [ 0020-7225 ] ; 2001.
English descriptors
- KwdEn :
- Behaviour, Boundary condition, Boundary conditions, Boundary layer, Boundary layer width, Boundary parameter, Complex behaviour, Cuto, Desseaux, Domain length, Elsevier science, Engineering science, Exact solution, Exact solutions, Excellent agreement, F0hh, F1hh, F2hh f1hh, Form solutions, Hassanien, Heat transfer, Impermeable case, Impermeable sheet, Injection rates, Kelson, Kinematic viscosity, Limited range, Location moves, Mass transfer, Maximum increases, Maximum wall stress reduction, Micropolar, Micropolar boundary layer, Micropolar model, Microrotation, Microrotation boundary conditions, More detail, Nearwall behaviour, Nearwall region, Newtonian, Numerical methods, Numerical results, Numerical solution, Numerical solutions, Order perturbation approximation, Order solution, Outer solution, Parameter, Parameter values, Particular integral, Percentage stress reduction, Perturbation, Perturbation analysis, Perturbation approximation, Perturbing parameter, Physical parameters, Porous media, Previous studies, Quasilinearisation scheme, Shear stress, Shooting method, Shorter domains, Skin friction, Small values, Solution curve, Solution curves, Stream function, Strong injection, Suction, Suction parameter, Surface conditions, Surface conditions f1hh, Wall shear stress, Worst scenario.
- Teeft :
- Behaviour, Boundary condition, Boundary conditions, Boundary layer, Boundary layer width, Boundary parameter, Complex behaviour, Cuto, Desseaux, Domain length, Elsevier science, Engineering science, Exact solution, Exact solutions, Excellent agreement, F0hh, F1hh, F2hh f1hh, Form solutions, Hassanien, Heat transfer, Impermeable case, Impermeable sheet, Injection rates, Kelson, Kinematic viscosity, Limited range, Location moves, Mass transfer, Maximum increases, Maximum wall stress reduction, Micropolar, Micropolar boundary layer, Micropolar model, Microrotation, Microrotation boundary conditions, More detail, Nearwall behaviour, Nearwall region, Newtonian, Numerical methods, Numerical results, Numerical solution, Numerical solutions, Order perturbation approximation, Order solution, Outer solution, Parameter, Parameter values, Particular integral, Percentage stress reduction, Perturbation, Perturbation analysis, Perturbation approximation, Perturbing parameter, Physical parameters, Porous media, Previous studies, Quasilinearisation scheme, Shear stress, Shooting method, Shorter domains, Skin friction, Small values, Solution curve, Solution curves, Stream function, Strong injection, Suction, Suction parameter, Surface conditions, Surface conditions f1hh, Wall shear stress, Worst scenario.
Abstract
Abstract: Self-similar boundary layer flow of a micropolar fluid driven by a stretching sheet with uniform suction or blowing through the surface is considered. A perturbation analysis is used to derive closed form solutions, and a number of numerical solutions are used to validate the analysis. In order to investigate the effects of different microrotation boundary conditions, results are obtained here which prescribe a fixed ratio between the microrotation and the shear stress at the surface.
Url:
DOI: 10.1016/S0020-7225(01)00026-X
Affiliations:
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ISTEX:4E5D56A2E17D1ADA532F086867E938F05E27542FLe document en format XML
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<term>Boundary layer</term>
<term>Boundary layer width</term>
<term>Boundary parameter</term>
<term>Complex behaviour</term>
<term>Cuto</term>
<term>Desseaux</term>
<term>Domain length</term>
<term>Elsevier science</term>
<term>Engineering science</term>
<term>Exact solution</term>
<term>Exact solutions</term>
<term>Excellent agreement</term>
<term>F0hh</term>
<term>F1hh</term>
<term>F2hh f1hh</term>
<term>Form solutions</term>
<term>Hassanien</term>
<term>Heat transfer</term>
<term>Impermeable case</term>
<term>Impermeable sheet</term>
<term>Injection rates</term>
<term>Kelson</term>
<term>Kinematic viscosity</term>
<term>Limited range</term>
<term>Location moves</term>
<term>Mass transfer</term>
<term>Maximum increases</term>
<term>Maximum wall stress reduction</term>
<term>Micropolar</term>
<term>Micropolar boundary layer</term>
<term>Micropolar model</term>
<term>Microrotation</term>
<term>Microrotation boundary conditions</term>
<term>More detail</term>
<term>Nearwall behaviour</term>
<term>Nearwall region</term>
<term>Newtonian</term>
<term>Numerical methods</term>
<term>Numerical results</term>
<term>Numerical solution</term>
<term>Numerical solutions</term>
<term>Order perturbation approximation</term>
<term>Order solution</term>
<term>Outer solution</term>
<term>Parameter</term>
<term>Parameter values</term>
<term>Particular integral</term>
<term>Percentage stress reduction</term>
<term>Perturbation</term>
<term>Perturbation analysis</term>
<term>Perturbation approximation</term>
<term>Perturbing parameter</term>
<term>Physical parameters</term>
<term>Porous media</term>
<term>Previous studies</term>
<term>Quasilinearisation scheme</term>
<term>Shear stress</term>
<term>Shooting method</term>
<term>Shorter domains</term>
<term>Skin friction</term>
<term>Small values</term>
<term>Solution curve</term>
<term>Solution curves</term>
<term>Stream function</term>
<term>Strong injection</term>
<term>Suction</term>
<term>Suction parameter</term>
<term>Surface conditions</term>
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<term>Boundary conditions</term>
<term>Boundary layer</term>
<term>Boundary layer width</term>
<term>Boundary parameter</term>
<term>Complex behaviour</term>
<term>Cuto</term>
<term>Desseaux</term>
<term>Domain length</term>
<term>Elsevier science</term>
<term>Engineering science</term>
<term>Exact solution</term>
<term>Exact solutions</term>
<term>Excellent agreement</term>
<term>F0hh</term>
<term>F1hh</term>
<term>F2hh f1hh</term>
<term>Form solutions</term>
<term>Hassanien</term>
<term>Heat transfer</term>
<term>Impermeable case</term>
<term>Impermeable sheet</term>
<term>Injection rates</term>
<term>Kelson</term>
<term>Kinematic viscosity</term>
<term>Limited range</term>
<term>Location moves</term>
<term>Mass transfer</term>
<term>Maximum increases</term>
<term>Maximum wall stress reduction</term>
<term>Micropolar</term>
<term>Micropolar boundary layer</term>
<term>Micropolar model</term>
<term>Microrotation</term>
<term>Microrotation boundary conditions</term>
<term>More detail</term>
<term>Nearwall behaviour</term>
<term>Nearwall region</term>
<term>Newtonian</term>
<term>Numerical methods</term>
<term>Numerical results</term>
<term>Numerical solution</term>
<term>Numerical solutions</term>
<term>Order perturbation approximation</term>
<term>Order solution</term>
<term>Outer solution</term>
<term>Parameter</term>
<term>Parameter values</term>
<term>Particular integral</term>
<term>Percentage stress reduction</term>
<term>Perturbation</term>
<term>Perturbation analysis</term>
<term>Perturbation approximation</term>
<term>Perturbing parameter</term>
<term>Physical parameters</term>
<term>Porous media</term>
<term>Previous studies</term>
<term>Quasilinearisation scheme</term>
<term>Shear stress</term>
<term>Shooting method</term>
<term>Shorter domains</term>
<term>Skin friction</term>
<term>Small values</term>
<term>Solution curve</term>
<term>Solution curves</term>
<term>Stream function</term>
<term>Strong injection</term>
<term>Suction</term>
<term>Suction parameter</term>
<term>Surface conditions</term>
<term>Surface conditions f1hh</term>
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<term>Worst scenario</term>
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<front><div type="abstract" xml:lang="en">Abstract: Self-similar boundary layer flow of a micropolar fluid driven by a stretching sheet with uniform suction or blowing through the surface is considered. A perturbation analysis is used to derive closed form solutions, and a number of numerical solutions are used to validate the analysis. In order to investigate the effects of different microrotation boundary conditions, results are obtained here which prescribe a fixed ratio between the microrotation and the shear stress at the surface.</div>
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