A Numerical Investigation with Hydromagnetic Stability Convergence Analysis on Unsteady Heat and Mass Transfer Fluid Flow Through a Vertical Porous Plate

In this problem, an examination of Casson Nanofluid boundary layer flow over linear slanted extending sheet by fusing the chemical reaction and heat generation impacts are under thought. Nanofluid demonstrate in this examination is developed on Buongiorno model for the thermal efficiencies of the liquid flow in the presence of Brownian movements and thermophoresis impacts. The nonlinear issue for Casson Nanofluid flow over slanted channel is displayed to ponder the heat and mass exchange wonder by considering portant flow parameters to strengthen the boundary layers. The governing nonlinear partial differential equations are decreased to nonlinear normal differential equations and afterward illustrated numerically by methods for the Keller-Box plot. An examination of the set up results in the absence of the joined impacts is performed with the accessible outcomes of Khan and Pop [1] and set up in a decent contract. Numerical and graphical outcomes are additionally exhibited in tables and graphs.

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“…Shaw et al [20] [36]. For further literature regarding heat and mass exchange with different impacts, we can see [37][38][39][40][41].…”

Section: Introductionmentioning

confidence: 94%

Keller-box Study on Casson Nano Fluid Flow over a Slanted Permeable Surface with Chemical Reaction

Rafique

Anwar

Misiran

2019

ARJOM

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“…Akhil et al 34 have investigated viscous dissipation and Joule heating on mixed convection micropolar ferrofluid flow in the presence of nonlinear stretched sheet. Analysis of hydromagnetic stability convenience on unsteady double diffusion fluid flow over a vertical porous plate has been examined by Biswas et al 35 In this investigation, Joule and viscous dissipation effects were not considered.…”

Section: Introductionmentioning

confidence: 99%

Steady MHD Casson Ohmic heating and viscous dissipative fluid flow past an infinite vertical porous plate in the presence of Soret, Hall, and ion‐slip current

Rajakumar¹,

Reddy²,

Balamurugan³

et al. 2020

Heat Trans

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In the present study, the influence of Hall and ion-slip current on steady magnetohydrodynamics mixed convective, Ohmic heating, and viscous dissipative Casson fluid flow over an infinite vertical porous plate in the presence of Soret effect and chemical reaction are investigated. The modeling equations are transformed into dimensionless equations and then solved analytically through the multiple regular perturbation law. Computations are performed graphically to analyze the behavior of fluid velocity, temperature, concentration, skin friction, Nusselt number, and Sherwood number on the vertical plate with the difference of emerging physical parameters. This study reflects that the incremental values of Casson fluid parameter and Schmidt number lead to reduction in velocity. However, fluid velocity rises due to enhancement of ion-slip parameter but an opposite effect is observed in case of Hall parameter. In addition, the Sherwood number declines with enhancing dissimilar estimators of the chemical reaction, Schmidt number, as well as Soret number. K E Y W O R D S Casson fluid, Hall and ion-slip current, MHD, multiple regular perturbation law, Ohmic heating

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“…Physical changes include changes of state, such as ice melting to water and water evaporating to vapour. Also, some researcher [12][13][14][15][16][17][18][19] have been worked on MHD fluid flow. Dufour and Soret effects on steady MHD free Convective flow past a vertical porous plate embedded in a porous medium with chemical reaction, radiation, heat generation and viscous dissipation has been focused by Lavanya and Ratnam [20].…”

Section: Introductionmentioning

confidence: 99%

Soret Effect on MHD Unsteady Heat and Mass Transfer of Prandtl Fluid Flow Past an Exponentially Vertical Plate

Mondal¹,

Biswas²,

Hasan³

et al. 2019

MMC_B

Self Cite

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Prandtl fluid flow behaviour with the influence of magnetohydrodynamics (MHD) heat and mass transfer has been investigated. The fluid flow is propagated through an exponentially vertical plate where the flow model is performed through the boundary layer approximations. The governing equations are transformed into dimensionless nonlinear partial differential equations (PDEs) with the technique of as usual transformations. Non-dimensional momentum, temperature and concentration equations have been solved numerically by explicit finite difference method (EFDM) with the help of computer programming languages Compaq Visual Fortran (CVF) 6.6a. The results of stability convergence test (SCT) is used for selecting the appropriate value of various dimensionless parameters performed on velocity, temperature and concentration profiles along with the skin friction coefficient (Cf), Nusselt number (Nu) and Sherwood number (Sh) for different time intervals. The streamlines and isotherms have been analysed for different interesting parameters. Finally, a comparison of the present study with the previous study has been presented in the tabular form.

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A Numerical Investigation with Hydromagnetic Stability Convergence Analysis on Unsteady Heat and Mass Transfer Fluid Flow Through a Vertical Porous Plate

Cited by 10 publications

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Keller-box Study on Casson Nano Fluid Flow over a Slanted Permeable Surface with Chemical Reaction

Keller-box Study on Casson Nano Fluid Flow over a Slanted Permeable Surface with Chemical Reaction

Steady MHD Casson Ohmic heating and viscous dissipative fluid flow past an infinite vertical porous plate in the presence of Soret, Hall, and ion‐slip current

Soret Effect on MHD Unsteady Heat and Mass Transfer of Prandtl Fluid Flow Past an Exponentially Vertical Plate

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