Dynamics of comparative analysis of Reynold’s and Vogel’s models (variable viscosity) in a wire coating process filled with magnetized porous

Author:

Satish Rekha12ORCID,Raju B. T.2ORCID,Prasad P. Durga34ORCID,Raju S. V. Siva Rama3ORCID,Raju C. S. K.5ORCID,Kumar M. Dinesh6ORCID

Affiliation:

1. Department of Mathematics, MES College of Arts, Commerce and Science, Bangalore 560003, Karnataka, India

2. Department of Mathematics, REVA University, Bangalore 560064, Karnataka, India

3. Academic Supporting Department, Abu Dhabi Polytechnic Institute of Applied Technology, Abu Dhabi, UAE

4. Division of Mathematics, School of Advanced Sciences, Vellore Institute of Technology, Chennai, T.N.-600127, India

5. Department of Mathematics, GITAM School of Science, GITAM Deemed to be University, Bangalore Campus, Bangalore 562163, Karnataka, India

6. Department of Mathematics, B. V. Raju Institute of Technology, Narsapur, Medak 502313 Telangana, India

Abstract

In this paper, we investigate the analysis of Oldroyd 8-constant fluid flow with nanoparticle suspension via a porous media during the coating of wire is carried out. A constant magnetic field and electrically conducting fluid are considered. The governing equations thus obtained for the present model are converted to nonlinear differential equations using variables in dimensionless form. These equations are analytically solved. The influence of some parameters, like magnetic field parameter, porosity parameter, dilatant constant, pseudo-plastic constant and Brinkman number on velocity and temperature distributions are discussed graphically. For fluctuating viscosity, two models, Reynold’s and Vogel’s are considered. It is observed that the magnetic parameter and the Brinkman number increase, both temperature and velocity profiles show a retarding effect in both Reynold’s and Vogel’s models.

Publisher

World Scientific Pub Co Pte Ltd

Subject

Condensed Matter Physics,Statistical and Nonlinear Physics

Reference34 articles.

1. S. Middleman, J. Greener and M. Malone, Fundamentals of Polymer Processing (McGraw-Hill, New York, 1977), p. 468.

2. Analysis of polymer flow in a conical coating unit: a power law approach

3. Wire Coating Extrusion in a Pressure-type Die in Flow of a Third Grade Fluid via Homotopy Perturbation Method

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