The flow, thermal and mass properties of Soret-Dufour model of magnetized Maxwell nanofluid flow over a shrinkage inclined surface

A mathematical model of 2D-double diffusive layer flow model of boundary in MHD Maxwell fluid created by a sloping slope surface is constructed in this paper. The numerical findings of non-Newtonian fluid are important to the chemical processing industry, mining industry, plastics processing industr...

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Bibliographic Details
Published in:PloS one 2022-04, Vol.17 (4), p.e0267148-e0267148
Main Authors: Parvin, Shahanaz, Isa, Siti Suzilliana Putri Mohamed, Al-Duais, Fuad S, Hussain, Syed M, Jamshed, Wasim, Safdar, Rabia, Eid, Mohamed R
Format: Article
Language:English
Subjects:
Brownian motion
Brownian movements
Chemical engineering
Chemical process industries
Convection
Deborah number
Diffusion rate
Electric properties
Engineering and Technology
Environmental aspects
Fluid flow
Friction
Heat conductivity
Heat transfer
Hydrodynamics
Inclined planes
Magnetic fields
Magnetic properties
Mathematical models
Mathematics
Maxwell fluids
Mining industry
Modelling
Models, Theoretical
Nanoemulsions
Nanofluids
Nanoparticles
Newtonian fluids
Non Newtonian fluids
Parameters
Physical Sciences
Prandtl number
Processing industry
Research methodology
Skin friction
Stability analysis
Temperature
Two dimensional flow
Two dimensional models
Viscosity
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Summary:A mathematical model of 2D-double diffusive layer flow model of boundary in MHD Maxwell fluid created by a sloping slope surface is constructed in this paper. The numerical findings of non-Newtonian fluid are important to the chemical processing industry, mining industry, plastics processing industry, as well as lubrication and biomedical flows. The diversity of regulatory parameters like buoyancy rate, magnetic field, mixed convection, absorption, Brownian motion, thermophoretic diffusion, Deborah number, Lewis number, Prandtl number, Soret number, as well as Dufour number contributes significant impact on the current model. The steps of research methodology are as followed: a) conversion from a separate matrix (PDE) to standard divisive calculations (ODEs), b) Final ODEs are solved in bvp4c program, which developed in MATLAB software, c) The stability analysis part also being developed in bvp4c program, to select the most effective solution in the real liquid state. Lastly, the numerical findings are built on a system of tables and diagrams. As a result, the profiles of velocity, temperature, and concentration are depicted due to the regulatory parameters, as mentioned above. In addition, the characteristics of the local Nusselt, coefficient of skin-friction as well as Sherwood numbers on the Maxwell fluid are described in detail.
ISSN:1932-6203
1932-6203
DOI:10.1371/journal.pone.0267148