Heat transfer exploration for bioconvected tangent hyperbolic nanofluid flow with activation energy and joule heating induced by Riga plate

被引:17
作者
Ramasekhar, Gunisetty [1 ]
Jawad, Muhammad [2 ]
Divya, A. [3 ]
Jakeer, Shaik [4 ]
Ghazwani, Hassan Ali [5 ]
Almutiri, Mariam Redn [6 ]
Hendy, A. S. [7 ]
Ali, Mohamed R. [8 ,9 ]
机构
[1] Rajeev Gandhi Mem Coll Engn & Technol, Dept Math, Nandyal 518501, Andhra Pradesh, India
[2] Superior Univ, Fac Sci, Lahore 54000, Pakistan
[3] North West Bangalore, Dept Math, Jesse Coll, Bangalore 560016, India
[4] Apollo Univ, Sch Technol, Chittoor 517127, Andhra Pradesh, India
[5] Jazan Univ, Coll Engn, Dept Mech Engn, Jazan, Saudi Arabia
[6] Qassim Univ, Coll Sci & Arts, Dept Math, Dariyah 58214, Saudi Arabia
[7] Ural Fed Univ, Inst Nat Sci & Math, Dept Computat Math & Comp Sci, 19 Mira St, Ekaterinburg 620002, Russia
[8] Future Univ Egypt, Fac Engn & Technol, New Cairo 11835, Egypt
[9] Benha Univ, Benha Fac Engn, Basic Engn Sci Dept, Banha, Egypt
关键词
Activation energy; Tangent hyperbolic fluid; Thermal radiation; Nanoparticles; Weissenberg number; Nanofluidics; STAGNATION-POINT FLOW; MHD FLOW; FLUID; TRANSPORT; SHEET;
D O I
10.1016/j.csite.2024.104100
中图分类号
O414.1 [热力学];
学科分类号
摘要
Tangent hyperbolic nanofluid enhances heat transfer in various applications, such as cooling systems and electronics, due to its improved thermal conductivity and stability. Therefore current analysis explore the inspiration of joule heating and activation energy on Tangent hyperbolic nanofluid in the existence of motile microorganism. For motivation the impact of Riga plate, variable thermal conductivity, thermal radiation and heat source are the part of this investigation. The appropriate similarity variable are assumed to transformed the set of governing partial differential equations considering the influential effects of Joule heating and activation energy into ordinary differential equations. MATLAB via bvp5c tool is engaged to solve resulting system. The effects of dimensionless parameters like Weissenberg number We, Power-law index Power-law index n, Hartmann number M, thermal radiation Rd, Brownian motion Nb, Prandtl number Pr, Peclet number Pe and thermophoresis Nt on velocity f '(eta) temperature theta(eta), volumetric concentration of nano particles phi(eta) and density profile chi(eta) are displayed in graphical and tabulated form. It is noted that improving the Weissenberg number We, Hartmann number M and Powerlaw index n, the speed of flow decreased. By increasing value of Prandtl number Pr the temperature curve reduced, inverse relation is observed for growing value of Rd.
引用
收藏
页数:16
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