Numerical Scruitinization of Unsteady 3D Flow of Jeffrey Nanofluid with MHD in a Porous Medium

The main idea of this article is to examine the exact solutions of the unsteady 3D flow of Jeffrey nanofluid with Magnetohydrodynamic in a porous medium. The nonlinear partial differential equations have been modified to ordinary differential equations though traveling wave parameter ξ = a 1 x + b 1...

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Bibliographic Details
Published in:International journal of applied and computational mathematics 2021-06, Vol.7 (3), Article 106
Main Authors: Ahmed, Arsalan, Poonam, K. K., Khalil, Munam, Ali, Arshad
Format: Article
Language:English
Subjects:
Applications of Mathematics
Applied mathematics
Computational fluid dynamics
Computational mathematics
Computational Science and Engineering
Exact solutions
Fluid flow
Magnetohydrodynamics
Mathematical and Computational Physics
Mathematical Modeling and Industrial Mathematics
Mathematics
Mathematics and Statistics
Nanofluids
Newtonian fluids
Nonlinear differential equations
Nuclear Energy
Operations Research/Decision Theory
Ordinary differential equations
Original Paper
Parameter modification
Partial differential equations
Polynomials
Porous media
Theoretical
Three dimensional flow
Traveling waves
Two dimensional analysis
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Summary:The main idea of this article is to examine the exact solutions of the unsteady 3D flow of Jeffrey nanofluid with Magnetohydrodynamic in a porous medium. The nonlinear partial differential equations have been modified to ordinary differential equations though traveling wave parameter ξ = a 1 x + b 1 y + c 1 z + U t . In this inspect, a collection of accurate solutions to unsteady 3D flow with MHD in porous medium are acquired. The results display that velocity component and other parameters take a polynomial function or exponential form when traveling wave solution is accepted and analyzed in such liquid stream frameworks. In special cases, the solution of MHD Newtonian fluid with porous can be gotten by putting β and β 1 → 0 and further the solutions of MHD Jeffery nanofluid with and without porous medium can be achieved by setting M → 0 in the general solution. The result of significant parameters on the liquid motion is examined as well as contrast among distinct Jeffrey nanofluids is inspected via 2D and 3D graphical analysis in the end.
ISSN:2349-5103
2199-5796
DOI:10.1007/s40819-021-01031-4