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Norihan Md Arifin

Researcher at Universiti Putra Malaysia

Publications -  293
Citations -  3992

Norihan Md Arifin is an academic researcher from Universiti Putra Malaysia. The author has contributed to research in topics: Boundary layer & Heat transfer. The author has an hindex of 25, co-authored 258 publications receiving 2610 citations.

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Application adaptive exponential synchronization of chaotic dynamical systems in secure communications

TL;DR: An adaptive control scheme is proposed, and the convergence of the synchronized error is guaranteed; the comparison of the proposed chaotic synchronization in the case of the synchronization rate and in the decryption precision of sent signal and image are shown.
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Effect of suction on the MHD flow in a doubly-stratified micropolar fluid over a shrinking sheet

TL;DR: In this article , the influence of suction on the flow, heat and mass transfer characteristics over a permeable shrinking sheet immersed in a doubly stratified micropolar fluid was investigated.
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Mixed convection MHD hybrid nanofluid over a shrinking permeable inclined plate with thermal radiation effect

TL;DR: In this paper , the boundary value problem of the fourth-order accuracy code (bvp4c) is implemented to solve the mathematical model numerically and the boundary layer separation is not affected by the employment of various inclination angles, variable thermal radiation and mixed convection.
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Three-Dimensional Stretching/Shrinking Flow of Hybrid Nanofluid with Slips and Joule Heating

TL;DR: In this paper , the three-dimensional magnetohydrodynamic radiative hybrid nanofluid flow over a permeable stretching/shrinking surface with slips and joule heating is modeled and analyzed.
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Stability analysis of MHD carreau fluid flow over a permeable shrinking sheet with thermal radiation

TL;DR: In this article, a stability analysis is carried out to identify the stable solution of the MHD boundary layer flow of Carreau fluid over a permeable shrinking sheet with thermal radiation, and the results showed that the first solution is stable, while the second solution is unstable.