Unsteady Flow of Micropolar Maxwell Fluid Over Stretching Surface

Elbashbeshya, E.; Abdelgaber, Khaled M.; Asker, H. r

doi:10.21608/joems.2018.2576.1011

Cited by 5 publications

(5 citation statements)

References 27 publications

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“…The stretching surface is selected along the 𝑥-direction of motion, and the 𝑦-direction is chosen normal to it. The following is a mathematical formulation for the model that governs this sort of flow [6,14]:…”

Section: Mathematical Modeling and Governing Equationsmentioning

confidence: 99%

“…Viscous and elastic procedures are offered by viscoelastic non-Newtonian fluid. The study [4][5][6] covers a number of these tactics. Using velocity slip, cross-diffusion effects were investigated by Baag et al [4], Jayachandra Babu and Sandeep [5] presented the flow of MHD Williamson fluid through a stretched surface of varied thickness.…”

Section: Introductionmentioning

confidence: 99%

“…Using velocity slip, cross-diffusion effects were investigated by Baag et al [4], Jayachandra Babu and Sandeep [5] presented the flow of MHD Williamson fluid through a stretched surface of varied thickness. Unsteadiness and micropolarity were studied by Elbashbeshy et al [6] over a flat extendable surface.…”

Section: Introductionmentioning

confidence: 99%

See 2 more Smart Citations

Maxwell Dusty Fluid Flow Past a Variable Thickness Porous Stretching Surface

Fathy¹,

Sayed²

2022

MMEP

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An efficient Legendre-Galerkin method was applied to obtain a solution of the Maxwell dusty fluid flow past a changeable thickness stretching surface in porous medium. It is common to reduce a governing system of partial differential equations to a collection of ordinary differential equations using similarity transformation to obtain the asymptotic solutions using the Legendre-Galerkin technique. Comparison of the numerical results is made with previously published results under the special cases. The results are found to be in a good agreement. Numerical results were obtained for the skin-friction, velocity profiles of the fluid as well as velocity profiles of dusty particles for selected values of the governing parameters, such as velocity power index 𝑛, wall thickness α, elasticity β, fluid particle interaction βv, porosity γ, and mass concentration ℓ parameters. Also, the impacts of these parameter on the physical (surface heat flux and surface shear stress) and mechanical properties (surface cracking, strength, hardness, stiffness, etc.) are presented and investigated.

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Section: Mathematical Modeling and Governing Equationsmentioning

confidence: 99%

Section: Introductionmentioning

confidence: 99%

See 1 more Smart Citation

Maxwell Dusty Fluid Flow Past a Variable Thickness Porous Stretching Surface

Fathy¹,

Sayed²

2022

MMEP

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“…Madhu et al 5 distinguished the viscoelastic behavior of the flow under the influence of thermal radiation and MHD. The micropolar non-Newtonian fluid flow was examined by Elbashbeshy et al 6 They concluded that the value of maximum angular velocity is enhance due to Lorentz force; whereas, it lessened due to increase in material parameters. Hsiao 7 formulated and evaluated the problem of Carreau-Nanofluid mixed convective stagnationpoint flow with activation energy and Ohmic electric dissipation.…”

Section: Introductionmentioning

confidence: 99%

Forced convection in 3D Maxwell nanofluid flow via Cattaneo–Christov theory with Joule heating

Ahmed

Khan

Sarfraz

et al. 2021

Proceedings of the Institution of Mechanical Engineers, Part E:

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In this article, an investigation of the thermal and solutal energy transport in the 3 D flow of Maxwell nanofluid through a porous medium under the influence of the magnetic field is performed. The heat generation source and chemical reaction are also taken in account as a controlling agent for the heat and mass transport in the Maxwell liquid. A novel idea of Cattaneo-Christov theory and Buongiorno model for nanofluid is employed under the impact of Joule heating for the present analysis. The governing partial differential equations (PDEs) are transformed into a non-linear system of ordinary differential equations (ODEs) by using flow similarities. The solution of similar ODEs is constructed through a well known semi-analytical technique which is the homotopy analysis method. The results of the investigation are explored in the form of graphs. It is observed that higher values of magnetic field decline the flow field. The temperature and concentration distributions decrease with the higher magnitude of thermal and solutal relaxation time phenomena, respectively. Moreover, the temperature field enhances when the Brownian motion of nanoparticles increases in flow while the concentration profile decreases. Also, it is found that the increase in resistive heating boosts up the thermal energy transport in the fluid motion.

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“…Elbashbeshy et al [9] studied the unsteady flow of Maxwell fluid showing that the modified skin friction increases with the elasticity parameter, magnetic field, and material parameter. Hsiao [10] used the improved parameters control method to investigate the effects of the electrical MHD ohmic dissipation forced and free convection on the Maxwell fluid with a stagnation point.…”

Section: Introductionmentioning

confidence: 99%

Flow and heat transfer over a stretching surface with variable thickness in a Maxwell fluid and porous medium with radiation

2019

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The effect of thermal radiation on flow and heat transfer of Maxwell fluid over a stretching surface with variable thickness embedded in a porous medium is considered. The governing non-linear PDE are transformed into a non-linear ODE by using a similarity transformation. These equations were solved numerically with fourth/fifth-order Runge-Kutta method. A comparison of obtained numerical results is made with the previously results in some special cases and excellent agreement is noted. The effects of elasticity, radiation parameter, porosity parameter, wall thickness parameter, and thermal conductivity parameter on the velocity and temperature profiles are presented. Moreover, the skin-friction and Nusselt number are presented.

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Unsteady Flow of Micropolar Maxwell Fluid Over Stretching Surface

Cited by 5 publications

References 27 publications

Maxwell Dusty Fluid Flow Past a Variable Thickness Porous Stretching Surface

Maxwell Dusty Fluid Flow Past a Variable Thickness Porous Stretching Surface

Forced convection in 3D Maxwell nanofluid flow via Cattaneo–Christov theory with Joule heating

Flow and heat transfer over a stretching surface with variable thickness in a Maxwell fluid and porous medium with radiation

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