MHD Casson nanofluid flow over nonlinearly heated porous medium in presence of extending surface effect with suction/injection

This article investigates the flow of Casson nanofluid induced by a stretching Riga plate in the presence of a porous medium. The implication of the Riga plate is to generate electromagnetohydrodynamic force which influences the fluid speed, and as well applicable in delaying boundary layer separation. The complexity of the equations governing the problem is reduced using similarity transformation. The resulting coupled nonlinear ordinary differential equations are solved by employing Chebyshev collocation scheme (CCS) and validated with Galerkin weighted residual method (GWRM). The influence of parameters, such as modified Hartmann number and melting parameter, on the nanofluid flow, heat, and mass transfer is considered. Some of the major findings include that modified Hartmann number tends to increase nanofluid flow. Also, increasing the value of melting parameter is in favor of both velocity and nanoparticle volume fraction profiles but diminishes temperature profile. The application of this work can be found in polymer synthesis, metallic processing, and electromagnetic crucible systems.

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Effect of Viscous Dissipation on MHD Williamson Nanofluid Flow in a Porous Medium

International Journal of Recent Technology and Engineering - 2 ◽

10.35940/ijrte.c4861.098319 ◽

2019 ◽

Vol 8 (3) ◽

pp. 5795-5802 ◽

Cited By ~ 1

Keyword(s):

Porous Medium ◽

Steady State ◽

Numerical Solution ◽

Viscous Dissipation ◽

Flow Problem ◽

Numerical Study ◽

Steady State Flow ◽

Nanofluid Flow ◽

Shooting Technique ◽

Order Four

The main objective of this paper is to focus on a numerical study of viscous dissipation effect on the steady state flow of MHD Williamson nanofluid. A mathematical modeled which resembles the physical flow problem has been developed. By using an appropriate transformation, we converted the system of dimensional PDEs (nonlinear) into coupled dimensionless ODEs. The numerical solution of these modeled ordinary differential equations (ODEs) is achieved by utilizing shooting technique together with Adams-Bashforth Moulton method of order four. Finally, the results of discussed for different parameters through graphs and tables.

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Numerical solution for Sisko nanofluid flow through stretching surface in a Darcy–Forchheimer porous medium with thermal radiation

Heat Transfer ◽

10.1002/htj.22193 ◽

2021 ◽

Author(s):

Himanshu Upreti ◽

Navneet Joshi ◽

Alok K. Pandey ◽

Sawan K. Rawat

Keyword(s):

Porous Medium ◽

Thermal Radiation ◽

Numerical Solution ◽

Stretching Surface ◽

Nanofluid Flow ◽

Flow Through

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A generalized perspective of Fourier and Fick’s laws: Magnetized effects of Cattaneo-Christov models on transient nanofluid flow between two parallel plates with Brownian motion and thermophoresis

Nonlinear Engineering ◽

10.1515/nleng-2020-0009 ◽

2020 ◽

Vol 9 (1) ◽

pp. 201-222 ◽

Cited By ~ 1

Author(s):

Usha Shankar ◽

Neminath B. Naduvinamani ◽

Hussain Basha

Keyword(s):

Brownian Motion ◽

Joule Heating ◽

Concentration Field ◽

Double Diffusion ◽

Diffusion Models ◽

Time Dependent ◽

Parallel Plates ◽

Nanofluid Flow ◽

Casson Nanofluid ◽

Highly Nonlinear

AbstractPresent research article reports the magnetized impacts of Cattaneo-Christov double diffusion models on heat and mass transfer behaviour of viscous incompressible, time-dependent, two-dimensional Casson nanofluid flow through the channel with Joule heating and viscous dissipation effects numerically. The classical transport models such as Fourier and Fick’s laws of heat and mass diffusions are generalized in terms of Cattaneo-Christov double diffusion models by accounting the thermal and concentration relaxation times. The present physical problem is examined in the presence of Lorentz forces to investigate the effects of magnetic field on double diffusion process along with Joule heating. The non-Newtonian Casson nanofluid flow between two parallel plates gives the system of time-dependent, highly nonlinear, coupled partial differential equations and is solved by utilizing RK-SM and bvp4c schemes. Present results show that, the temperature and concentration distributions are fewer in case of Cattaneo-Christov heat and mass flux models when compared to the Fourier’s and Fick’s laws of heat and mass diffusions. The concentration field is a diminishing function of thermophoresis parameter and it is an increasing function of Brownian motion parameter. Finally, an excellent comparison between the present solutions and previously published results show the accuracy of the results and methods used to achieve the objective of the present work.

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