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Effects of Heat Transfer in Flow of Nanofluids Over a Permeable Stretching Wall in a Porous Medium

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This article is published in Journal of Computational and Theoretical Nanoscience.The article was published on 2014-02-01. It has received 242 citations till now. The article focuses on the topics: Nanofluid & Porous medium.

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Analysis of the hydrothermal behavior and entropy generation in a regenerative cooling channel considering thermal radiation

TL;DR: In this paper, a semi-analytical investigation is performed into the force convection heat transfer characteristics and entropy generation of kerosene-alumina nanofluid in a channel of semi-cryogenic engine.
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Cooling capacity of magnetic nanofluid in presence of magnetic field based on first and second laws of thermodynamics analysis

TL;DR: In this paper, the cooling capacity of water/Cu magnetic nanofluids in a horizontal duct exposed to a magnetic field has been investigated and both the first and second laws of thermodynamic thermodynamics have been studied.
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Features of Darcy-Forchheimer flow of carbon nanofluid in frame of chemical species with numerical significance

TL;DR: In this article, an exponential stretchable curved surface flow is originated, where water is utilized as base liquid while carbon nanotubes are considered nanomaterial, and transformation technique is adopted in order to achieve non-linear ordinary differential systems.
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Numerical Simulation of Radiative MHD Sutterby Nanofluid Flow Through Porous Medium in the Presence of Hall Currents and Electroosmosis

TL;DR: In this paper, the effect of magnetohydrodynamics, Hall currents and electroosmosis on the propulsion of Sutterby nanofluids in a porous microchannel was investigated.
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Magnetohydrodynamic Three-Dimensional Flow of Nanofluid by a Porous Shrinking Surface

TL;DR: In this paper, the steady three-dimensional flow of viscous nanofluid past a permeable shrinking surface with velocity slip and temperature jump is investigated, where the governing nonlinear partial differential equations are reduced to ordinary differential equations by similarity transformations.
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