Motion of hybrid nanofluid (MnZnFe2O4-NiZnFe2O4-H2O) with homogeneous-heterogeneous reaction: Marangoni convection

被引:17
作者
Li, Yi-Xia [1 ]
Qayyum, Sumaira [2 ]
Khan, M. Ijaz [3 ,6 ]
Elmasry, Yasser [4 ]
Chu, Yu-Ming [5 ]
机构
[1] Xiangnan Univ, Coll Math & Finance, Chenzhou 423000, Peoples R China
[2] Quaid I Azam Univ, Dept Math, Islamabad 44000, Pakistan
[3] Riphah Int Univ, Dept Math & Stat, I-14, Islamabad 44000, Pakistan
[4] King Khalid Univ, Coll Sci, Dept Math, Abha 61413, Saudi Arabia
[5] Huzhou Univ, Dept Math, Huzhou 313000, Peoples R China
[6] King Abdulaziz Univ, Fac Sci, Dept Math, Nonlinear Anal & Appl Math Res Grp, POB 80203, Jeddah 21589, Saudi Arabia
关键词
Marangoni convection; Stretching sheet; Hybrid nanofluid (MnZnFe2O4-NiZnFe2O4-H2O); Darcy-Forchheimer flow; Homogeneous-heterogeneous reaction; Nonlinear heat source sink; Thermal radiation; Entropy generation; ENTROPY GENERATION; FLOW; SURFACE;
D O I
10.1016/j.matcom.2021.07.017
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
This paper is designed to analyze the entropy production in hybrid nanofluid (MnZnFe2O4-NiZnFe2O4-H2O). Marangoni convection is the phenomena of mass transfer between two phases of fluids when gradient of surface tension take place. Darcy-Forchheimer flow is incorporated in momentum equation. In thermal equation we are studying additional effects of nonlinear heat source sink with thermal radiation. Heterogeneous-homogeneous reactions are also studied. Transformations are used to convert our system of equations in to ODE's so we can easily solve them by using ND Solve MATHEMATICA. Characteristics of fluid (temperature, entropy generation, velocity, Bejan number, Nusselt number, concentration and skin friction) are calculated and studied in detail. Results are presented through graphs. Flow resists due to enhancement in Marangoni ratio parameter. Temperature boosts up for higher thermal and exponential heat source sink. Concentration field is rising for greater heterogeneous parameter. Entropy and Bejan have contrast behavior for Brinkman number. (C) 2021 International Association for Mathematics and Computers in Simulation (IMACS). Published by Elsevier B.V. All rights reserved.
引用
收藏
页码:1379 / 1391
页数:13
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