Articles with "shrinking surface" as a keyword



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Mathematical analysis of magnetohydrodynamic (MHD) flow of micropolar nanofluid under buoyancy effects past a vertical shrinking surface: dual solutions

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Published in 2019 at "Heliyon"

DOI: 10.1016/j.heliyon.2019.e02432

Abstract: In this paper, we explore dual solutions of MHD flow, heat and mass transfer of micropolar nanofluid over a linear vertical shrinking surface with buoyancy effects, which was not considered in the previous works. The… read more here.

Keywords: mhd flow; vertical shrinking; shrinking surface; micropolar nanofluid ... See more keywords

Unsteady Micropolar Fluid over a Permeable Curved Stretching Shrinking Surface

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Published in 2017 at "Mathematical Problems in Engineering"

DOI: 10.1155/2017/3085249

Abstract: This work deals with the unsteady micropolar fluid over a permeable curved stretching and shrinking surface. Using similarity transformations, the governing boundary layer equations are transformed into the nonlinear ordinary (similarity) differential equations. The transformed… read more here.

Keywords: micropolar fluid; unsteady micropolar; fluid permeable; shrinking surface ... See more keywords
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Magnetohydrodynamics flow of nanofluid due to stretching/shrinking surface with slip effect

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Published in 2017 at "Advances in Mechanical Engineering"

DOI: 10.1177/1687814017740266

Abstract: This research concerns with the flow of nanofluid due to a stretching/shrinking surface. The underlying problem governs the boundary layer equations for two-dimensional viscous and incompressible fluids in Cartesian coordinate system. The implication of similarity… read more here.

Keywords: flow nanofluid; nanofluid due; shrinking surface; magnetohydrodynamics ... See more keywords
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Impact of Nonlinear Thermal Radiation on the Time-Dependent Flow of Non-Newtonian Nanoliquid over a Permeable Shrinking Surface

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Published in 2020 at "Symmetry"

DOI: 10.3390/sym12020195

Abstract: Symmetry and fluid dynamics either advances the state-of-the-art of mathematical methods and extends the limitations of existing methodologies to new contributions in fluid. Physical scenario is modelled in terms of differential equations as mathematical models… read more here.

Keywords: non; shrinking surface; differential equations; permeable shrinking ... See more keywords