Thermal valuation and entropy inspection of second-grade nanoscale fluid flow over a stretching surface by applying Koo–Kleinstreuer–Li relation

Author:

Shahzad Faisal1,Jamshed Wasim1,Safdar Rabia2,Nasir Nor Ain Azeany Mohd3,Eid Mohamed R.45,Alanazi Meznah M.6,Zahran Heba Y.78

Affiliation:

1. Department of Mathematics, Capital University of Science and Technology (CUST) , Islamabad , 44000 , Pakistan

2. Department of Mathematics, Lahore College for Women University , 54000 , Lahore , Pakistan

3. Department of Mathematics, Centre for Defence Foundation Studies, Universiti Pertahanan Nasional Malaysia , Kem Sungai Besi, 57000 , Kuala Lumpur , Malaysia

4. Department of Mathematics, Faculty of Science, New Valley University , Al-Kharga , Al-Wadi Al-Gadid , 72511 , Egypt

5. Department of Mathematics, Faculty of Science, Northern Border University , Arar , 1321 , Saudi Arabia

6. Department of Physics, College of Science, Princess Nourah bint Abdulrahman University , P.O. Box 84428 , Riyadh 11671 , Saudi Arabia

7. Laboratory of Nano-Smart Materials for Science and Technology (LNSMST), Department of Physics, Faculty of Science, King Khalid University , P.O. Box 9004 , Abha 61413 , Saudi Arabia

8. Nanoscience Laboratory for Environmental and Biomedical Applications (NLEBA), Metallurgical Lab. 1, Department of Physics, Faculty of Education, Ain Shams University , Roxy , Cairo 11757 , Egypt

Abstract

Abstract There are flow research centers on magnetohydrodynamic (MHD) emission of auxiliary liquid in an extended region. The prevailing model is constrained by attractions/infusion and gooey release. The administering model is based on the Koo–Kleinstreuer–Li nanofluid model in the existence of entropy generation. Final requirements of this model are addressed by implementing the shooting strategy, which incorporates a fourth approach for the Runge–Kutta strategy. Into the bargain, the last adds (in standard ordinary differential equations (ODE) divisions) are obtained from the measurable controls partial differential equations, which were represented toward the start of the overseeing model. The varieties for all boundaries are exhibited through graphical arrangements. It is noticed that expanding the substantial volume portion diminishes speed but builds nuclear power dispersion. Likewise, the classification of mathematical qualities on divider heat move rate and skin contact is introduced. Both Reynolds and Brinkman numbers improve the entropy rate of the thermal system resulting in the growth effects of inertial forces and the surface heat dissipation, respectively.

Publisher

Walter de Gruyter GmbH

Subject

Surfaces, Coatings and Films,Process Chemistry and Technology,Energy Engineering and Power Technology,Biomaterials,Medicine (miscellaneous),Biotechnology

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