Change in internal energy of thermal diffusion stagnation point Maxwell nanofluid flow along with solar radiation and thermal conductivity

Khan, Mair; Salahuddin, T.; Tanveer, Anum; Malik, M.Y.; Hussain, Arif

doi:10.1016/j.cjche.2018.12.023

Cited by 71 publications

(22 citation statements)

References 24 publications

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“…Heat transfer enhancement in free convection flow of carbon nanotubes Maxwell nanofluids with four dissimilar kinds of molecular liquids presented by Aman et al [ 12 ]. The flow of Maxwell nanofluid with viscous dissipation and solar radiation near a stagnation point over an extended surface is studied by Khan et al [ 13 ]. Their findings reveal that role of the thermal radiation effect is dominant in improving the temperature of the fluid.…”

Section: Introductionmentioning

confidence: 99%

Effects of Chemical Species and Nonlinear Thermal Radiation with 3D Maxwell Nanofluid Flow with Double Stratification—An Analytical Solution

Tlili

Naseer

Ramzan

et al. 2020

Entropy

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This article elucidates the magnetohydrodynamic 3D Maxwell nanofluid flow with heat absorption/generation effects. The impact of the nonlinear thermal radiation with a chemical reaction is also an added feature of the presented model. The phenomenon of flow is supported by thermal and concentration stratified boundary conditions. The boundary layer set of non-linear PDEs (partial differential equation) are converted into ODEs (ordinary differential equation) with high nonlinearity via suitable transformations. The homotopy analysis technique is engaged to regulate the mathematical analysis. The obtained results for concentration, temperature and velocity profiles are analyzed graphically for various admissible parameters. A comparative statement with an already published article in limiting case is also added to corroborate our presented model. An excellent harmony in this regard is obtained. The impact of the Nusselt number for distinct parameters is also explored and discussed. It is found that the impacts of Brownian motion on the concentration and temperature distributions are opposite. It is also comprehended that the thermally stratified parameter decreases the fluid temperature.

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Section: Introductionmentioning

confidence: 99%

Effects of Chemical Species and Nonlinear Thermal Radiation with 3D Maxwell Nanofluid Flow with Double Stratification—An Analytical Solution

Tlili

Naseer

Ramzan

et al. 2020

Entropy

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“…to produce quick results. As an example, in boundary layer problems, we know that scaling, translation and spiral group of transformations are the most common ones yielding physical solutions [1][2][3][4][5][6][7][8][9][10][11][12][13][14][15][16]. Hence, for a new boundary layer problem, the initial attempt might be to try these special transformations before applying the general Lie group analysis.…”

Section: Introductionmentioning

confidence: 99%

“…Hence, for a new boundary layer problem, the initial attempt might be to try these special transformations before applying the general Lie group analysis. Motivated by the previous work on boundary layers of non-Newtonian fluids [1][2][3][4][5][6][7][8][9][10][11][12][13][14][15][16], we propose here a transformation which includes scaling, translation and spiral group of transformations as its special cases. Like the other special transformations, this transformation would be useful especially for an applied oriented researcher who is seeking a physical solution of his problem without involving deeply into the theory.…”

Section: Introductionmentioning

confidence: 99%

Investigation of Velocity Profile in Time Dependent Boundary Layer Flow of a Modified Power-Law Fluid of Fourth Grade

Yürüsoy

2020

International Journal of Applied Mechanics and Engineering

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This paper deals with the investigation of time dependent boundary layer flow of a modified power-law fluid of fourth grade on a stretched surface with an injection or suction boundary condition. The fluid model is a mixture of fourth grade and power-law fluids in which the fluid may display shear thickening, shear thinning or normal stress textures. By using the scaling and translation transformations which is a type of Lie Group transformation, time dependent boundary layer equations are reduced into two alternative ordinary differential equations systems (ODEs) with boundary conditions. During this reduction, special Lie Group transformations are used for translation, scaling and combined transformation. Numerical solutions have been carried out for the ordinary differential equations for various fluids and boundary condition parameters. As a result of numerical analysis, it is observed that the boundary layer thickness decreases as the power-law index value increases. It was also observed that for the fourth-grade fluid parameter, as the parameter increases, the boundary layer thickness decreases while the velocity in the y direction increases.

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“…Effect of nonuniform thermal conductivity on squeezed flow was examined by Khan et al Malik et al represented the effect of variable viscosity on Casson flow with generalized Fourier's law. Some research paper related to heat transfer on nanofluid flow found on …”

Section: Introductionmentioning

confidence: 99%

“…Some research paper related to heat transfer on nanofluid flow found on. [19][20][21][22] Owing to unique chemical in addition to physical features, research awareness in nanomaterials has exponentially amplified. For metal oxide nanoparticles, attention has been exclusively enlarged for their extensive use as semiconductors, industrial catalysts, in medical application, chemical sensing devices, and fillers.…”

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confidence: 99%

Dynamics of nonuniform viscosity of unsteady CuO–H₂O nanofluid flow from a spinning body

Giri¹,

Das

Kundu

2019

Heat Trans. Asian Res.

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This paper studies an unsteady rotating flow over a sphere. The substantial effect of nonuniform viscosity is accounted in the extant study. CuO‐H2O nanofluid is used in adopted nanofluid model. A comparative study among the upshot of nonuniform viscosity and uniform viscosity on present nanofluid model is established here. Primary equations of adopted model have been standardized through similarity methodology and the subsequent equations have been resolved numerically by expending an RK‐4 shooting exercise. The stimulus of encouraging flow parameters on the flow specific is made accurately through diagrams and charts. We witnessed that the heat transmission rate is intensified for unsteadiness factor of the present flow, which suggests that the rate of cooling improves. The unsteadiness factor supports the flow to upsurge in xgoodbreakinfix−direction and the reverse consequence originates in the spinning direction. The heat transmission rate is higher in case of nonuniform viscosity than uniform viscosity.

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Change in internal energy of thermal diffusion stagnation point Maxwell nanofluid flow along with solar radiation and thermal conductivity

Cited by 71 publications

References 24 publications

Effects of Chemical Species and Nonlinear Thermal Radiation with 3D Maxwell Nanofluid Flow with Double Stratification—An Analytical Solution

Effects of Chemical Species and Nonlinear Thermal Radiation with 3D Maxwell Nanofluid Flow with Double Stratification—An Analytical Solution

Investigation of Velocity Profile in Time Dependent Boundary Layer Flow of a Modified Power-Law Fluid of Fourth Grade

Dynamics of nonuniform viscosity of unsteady CuO–H₂O nanofluid flow from a spinning body

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Change in internal energy of thermal diffusion stagnation point Maxwell nanofluid flow along with solar radiation and thermal conductivity

Cited by 71 publications

References 24 publications

Effects of Chemical Species and Nonlinear Thermal Radiation with 3D Maxwell Nanofluid Flow with Double Stratification—An Analytical Solution

Effects of Chemical Species and Nonlinear Thermal Radiation with 3D Maxwell Nanofluid Flow with Double Stratification—An Analytical Solution

Investigation of Velocity Profile in Time Dependent Boundary Layer Flow of a Modified Power-Law Fluid of Fourth Grade

Dynamics of nonuniform viscosity of unsteady CuO–H2O nanofluid flow from a spinning body

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Dynamics of nonuniform viscosity of unsteady CuO–H₂O nanofluid flow from a spinning body