2020
DOI: 10.1108/mmms-01-2020-0005
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Hall effects on radiated magneto-power-law fluid flow over a stretching surface with power-law velocity slip effect

Abstract: PurposeThis paper aims to assess the effectiveness of Hall currents and power-law slip condition on the hydromagnetic convective flow of an electrically conducting power-law fluid over an exponentially stretching sheet under the effect of a strong variable magnetic field and thermal radiation. Flow formation is developed using the rheological expression of a power-law fluid.Design/methodology/approachThe nonlinear partial differential equations describing the flow are transformed into the nonlinear ordinary di… Show more

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Cited by 26 publications
(7 citation statements)
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“…The numerical and graphical outcomes are performed using computational software Mathematica 12.0 . For graphical explorations, we have fixed numerical data in accordance with the investigation [36, 38]: M2=10$M^2=10$, m=0.5$m=0.5$, K2=2$K^2=2$, Gr=5$Gr=5$, β=2.0$\beta =2.0$, Da=0.5$Da=0.5$, Ra=1.0$Ra=1.0$, α0=0.5$\alpha _0=0.5$, τ=0.5$\tau =0.5$, ϕ1=0.04$\phi _1=0.04$, ϕ2=0.04$\phi _2=0.04$, ϕ3=0.10$\phi _3=0.10$ unless otherwise specified. A comparative evolution has been conducted for MHNFs (GO–Al 2 O 3 –CuO/SA) and HNFs (GO‐Al 2 O 3 /SA).…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…The numerical and graphical outcomes are performed using computational software Mathematica 12.0 . For graphical explorations, we have fixed numerical data in accordance with the investigation [36, 38]: M2=10$M^2=10$, m=0.5$m=0.5$, K2=2$K^2=2$, Gr=5$Gr=5$, β=2.0$\beta =2.0$, Da=0.5$Da=0.5$, Ra=1.0$Ra=1.0$, α0=0.5$\alpha _0=0.5$, τ=0.5$\tau =0.5$, ϕ1=0.04$\phi _1=0.04$, ϕ2=0.04$\phi _2=0.04$, ϕ3=0.10$\phi _3=0.10$ unless otherwise specified. A comparative evolution has been conducted for MHNFs (GO–Al 2 O 3 –CuO/SA) and HNFs (GO‐Al 2 O 3 /SA).…”
Section: Resultsmentioning
confidence: 99%
“…They found the augmenting attitude of Hall current on skin friction. Ali et al [36] exposed the consequence of Hall currents on magneto-power-law fluid past a flexible surface. Their outcomes concluded that Hall currents enhance the flow stream by dominating resistance due to skin friction of the stretching surface.…”
Section: Introductionmentioning
confidence: 99%
“…Electrically conducting fluids in MHD flows have captivated many investigators for their medley applications in engineering assignments, see Refs. [4][5][6][7][8][9][10][11][12]. But unfortunately, a large electrical conductivity is not often contained by all the available fluids.…”
Section: Introductionmentioning
confidence: 99%
“…In general, no‐slip boundary constraint is inadequate to simulate the flow model of a hybrid nanoliquid due to relative motion between surfaces and nanoparticles. The slippage phenomenon has vital practical applications in biomedical engineering (making artificial arteries and heart balloons and polishing artificial heart valves and internal cavities), processes of pipe and wire productions, lubrication of mechanical devices, melting process and extrusion of polymeric materials, biological fluid, rarefied gas flows in microscale tools, and so on 97‐100 . Nowadays, three types of slippage phenomena, first order (Maxwell‐Smoluchowski slip model), second order, and 1.5 orders, are getting more attention from the researchers.…”
Section: Introductionmentioning
confidence: 99%
“…The slippage phenomenon has vital practical applications in biomedical engineering (making artificial arteries and heart balloons and polishing artificial heart valves and internal cavities), processes of pipe and wire productions, lubrication of mechanical devices, melting process and extrusion of polymeric materials, biological fluid, rarefied gas flows in microscale tools, and so on. [97][98][99][100] Nowadays, three types of slippage phenomena, first order (Maxwell-Smoluchowski slip model), second order, and 1.5 orders, are getting more attention from the researchers. The first-order slip model is widely investigated, but there is very less literature regarding the second-order slip flow over a stretching curved surface in the curvilinear coordinate system.…”
Section: Introductionmentioning
confidence: 99%