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Integral Transform Method for a Porous Slider with Magnetic Field and Velocity Slip

Naeem Faraz1, *, Yasir Khan2, Amna Anjum1, Anwar Hussain3

1 International Cultural Exchange School (ICES), Donghua University, Shanghai, China.
2 Department of Mathematics, University of Hafr Al-Batin, Hafar Al-Batin, Saudi Arabia.
3 DBS & HCEME, National University of Science and Technology, Islamabad, Pakistan.

* Corresponding Author: Naeem Faraz. Email: email.

(This article belongs to the Special Issue: Numerical Methods for Differential and Integral Equations)

Computer Modeling in Engineering & Sciences 2020, 122(3), 1099-1118. https://doi.org/10.32604/cmes.2020.08389

Abstract

Current research is about the injection of a viscous fluid in the presence of a transverse uniform magnetic field to reduce the sliding drag. There is a slip-on both the slider and the ground in the two cases, for example, a long porous slider and a circular porous slider. By utilizing similarity transformation Navier-Stokes equations are converted into coupled equations which are tackled by Integral Transform Method. Solutions are obtained for different values of Reynolds numbers, velocity slip, and magnetic field. We found that surface slip and Reynolds number has a substantial influence on the lift and drag of long and circular sliders, whereas the magnetic effect is also noticeable.

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APA Style
Faraz, N., Khan, Y., Anjum, A., Hussain, A. (2020). Integral transform method for a porous slider with magnetic field and velocity slip. Computer Modeling in Engineering & Sciences, 122(3), 1099-1118. https://doi.org/10.32604/cmes.2020.08389
Vancouver Style
Faraz N, Khan Y, Anjum A, Hussain A. Integral transform method for a porous slider with magnetic field and velocity slip. Comput Model Eng Sci. 2020;122(3):1099-1118 https://doi.org/10.32604/cmes.2020.08389
IEEE Style
N. Faraz, Y. Khan, A. Anjum, and A. Hussain "Integral Transform Method for a Porous Slider with Magnetic Field and Velocity Slip," Comput. Model. Eng. Sci., vol. 122, no. 3, pp. 1099-1118. 2020. https://doi.org/10.32604/cmes.2020.08389



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