Heat and Mass Transfer of MHD Dissipative Casson Nanofluid Flow over a Stretching or Shrinking Sheet with Multiple Slip Boundary Conditions
The present study concerns steady two-dimensional laminar mixed convective boundary layer Casson nanofluid flow along a stretching or shrinking sheet with multiple slip boundary conditions in a non-Darcian porous medium. The effect of viscous dissipation and non-linear radiation are considered. The...
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| Veröffentlicht in: | Diffusion and defect data. Solid state data. Pt. A, Defect and diffusion forum Defect and diffusion forum, 2019-06, Vol.393, p.103-120 |
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| container_title | Diffusion and defect data. Solid state data. Pt. A, Defect and diffusion forum |
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| creator | Gbadeyan, Jacob Abiodun Adeosun, Adeshina Taofeeq Titiloye, Emmanuel Olurotimi |
| description | The present study concerns steady two-dimensional laminar mixed convective boundary layer Casson nanofluid flow along a stretching or shrinking sheet with multiple slip boundary conditions in a non-Darcian porous medium. The effect of viscous dissipation and non-linear radiation are considered. The governing partial differential equations, together with boundary conditions are transformed into a system of dimensionless coupled ordinary differential equations. Galerkin weighted residual method is then employed to solve the transformed coupled ordinary differential equations. The effect of various controlling parameters on dimensionless velocity, temperature, nanoparticle volume fraction, velocity gradient, temperature gradient and nanoparticle volume fraction gradient are presented graphically and discussed. The present approach is validated by comparing the result of this work and those available in the literature, and they are found to be in excellent agreement. |
| doi_str_mv | 10.4028/www.scientific.net/DDF.393.103 |
| format | Article |
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The effect of viscous dissipation and non-linear radiation are considered. The governing partial differential equations, together with boundary conditions are transformed into a system of dimensionless coupled ordinary differential equations. Galerkin weighted residual method is then employed to solve the transformed coupled ordinary differential equations. The effect of various controlling parameters on dimensionless velocity, temperature, nanoparticle volume fraction, velocity gradient, temperature gradient and nanoparticle volume fraction gradient are presented graphically and discussed. 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| ispartof | Diffusion and defect data. Solid state data. Pt. A, Defect and diffusion forum, 2019-06, Vol.393, p.103-120 |
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| source | Scientific.net Journals |
| subjects | Boundary conditions Fluid dynamics Fluid flow Galerkin method Heat transfer Laminar boundary layer Laminar mixing Mass transfer Mathematical analysis Nanofluids Nanoparticles Ordinary differential equations Partial differential equations Porous media Slip Stretching Temperature gradients Two dimensional boundary layer Velocity gradient |
| title | Heat and Mass Transfer of MHD Dissipative Casson Nanofluid Flow over a Stretching or Shrinking Sheet with Multiple Slip Boundary Conditions |
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