Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel

Rohit Sharma; Darapaneni Aruna; Manoj Kumar Mıshra; Sneh Bala Sinha

Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel

Abstract

This article mainly presents a comparative analysis of MHD flow of three different types of fluids, namely, simple base fluid (Ethylene Glycol), mono-nanofluid (Ethylene Glycol+Graphene) and Hybrid nanofluid (Ethylene Glycol+Graphene+Copper) passing through a squeezing channel. The effect of heat absorption and Joule dissipation is also taken into account. System of partial differential equation governing the flow problem is transformed into a system of ordinary differential equation by using similarity transforms. To get the solution, shooting technique along with Runge-Kutta 4th order method is employed. The influence of several physical parameter on velocity, temperature, skin friction and Nusselt number is analyzed. The findings indicate that temperature increases with the enhancement of a magnetic field and Joule dissipation. Moreover, the study reveals that the temperature of mono-nanofluid is higher than that of the base fluid but lower than that of the hybrid nanofluid.

Keywords

References

REFERENCES
[1] Choi SUS, Eastman JA. Enhancing thermal conductivity of fluids with nanoparticles. Development and applications of non-Newtonian flows. Argonne National Lab (ANL), Argonne, IL (United States); 1995.
[2] Buongiorno J. Convective transport in nanofluids. ASME J Heat Transf 2006;128:240–250. [CrossRef]
[3] Izadi M, Ghalambaz M, Mehryan SAM. Location impact of a pair of magnetic sources on melting of a magneto-ferro phase change substance. Chin J Phys 2020;65:377–388. [CrossRef]
[4] Hajjar A, Mehryan SAM, Ghalambaz M. Time periodic natural convection heat transfer in a nano-encapsulated phase-change suspension. Int J Mech Sci 2020;166:105243. [CrossRef]
[5] Alsabery AI, Hashim I, Hajjar A, Ghalambaz M, Nadeem S, Pour MS. Entropy generation and natural convection flow of hybrid nanofluids in a partially divided wavy cavity including solid blocks. Energies 2020;13:2942. [CrossRef]
[6] Mishra MK, Seth GS, Sharma R. Scrutiny of heat transfer and nanoparticle migration within a channel filled with nanofluid. Heat Transf 2020;49:2770–2788. [CrossRef]
[7] Mishra MK, Seth GS, Sharma R. Navier's slip effect on mixed convection flow of non-Newtonian nanofluid: Buongiorno's model with passive control approach. Int J Comput Appl Math 2019;5:1–23. [CrossRef]

[8] Castro Neto AH, Guinea F, Peres NMR, Novoselov KS, Geim AK. The electronic properties of graphene. Rev Mod Phys 2009;81:109–162. [CrossRef]
[9] Chung C, Kim YK, Shin D, Ryoo SR, Hong BH, Min DH. Biomedical applications of graphene and graphene oxide. Acc Chem Res 2013;46:2211–2224. [CrossRef]
[10] Upadhya SM, Raju CSK. Unsteady flow of Carreau fluid in a suspension of dust and graphene nanoparticles with Cattaneo-Christov heat flux. J Heat Transf 2018;140:092401. [CrossRef]
[11] Bhattacharyya A, Sharma R, Mishra MK, Chamkha AJ, Mamatha E. Numerical and statistical analysis of dissipative and heat absorbing graphene Maxwell nanofluid flow over a stretching sheet. J Nanofluids 2021;10:600–607. [CrossRef]
[12] Devi SPA, Devi SSU. Numerical investigation of hydromagnetic hybrid Cu-Al2O3/water nanofluid flow over a permeable stretching sheet with suction. Int J Nonlinear Sci Numer Simul 2016;17:249– 257. [CrossRef]
[13] Suresh S, Venkitaraj K, Selvakumar P, Chandrasekar M. Synthesis of Al2O3-Cu/water hybrid nanofluids using two-step method and its thermophysical properties. Colloids Surf A 2011;388:41–48. [CrossRef]
[14] Devi SSU, Devi SPA. Numerical investigation of three-dimensional hybrid Cu-Al2O3/water nanofluid flow over a stretching sheet with effecting Lorentz force subject to Newtonian heating. Can J Phys 2016;94:490–496. [CrossRef]
[15] Prakash M, Devi S. Hydromagnetic hybrid Al2O3-Cu/water nanofluid flow over a slendering stretching sheet with prescribed surface temperature. Asian J Res Soc Sci Humanit 2016;6:1921–1936. [CrossRef]
[16] Bahiraei M, Mazaheri N. Application of a novel hybrid nanofluid containing graphene-platinum nanoparticles in a chaotic twisted geometry for utilization in miniature devices: thermal and energy efficiency considerations. Int J Mech Sci 2018;138:337–349. [CrossRef]
[17] Aziz A, Jamshed W, Ali Y, Shams M. Heat transfer and entropy analysis of Maxwell hybrid nanofluid including effects of inclined magnetic field. Joule heating and thermal radiation. Discrete Contin Dyn Syst Ser A 2020;13:2667–2690. [CrossRef]
[18] Yashkun U, Zaimi K, Ishak A, Pop I, Sidaoui R. Hybrid nanofluid flow through an exponentially stretching/shrinking sheet with mixed convection and Joule heating. Int J Numer Methods Heat Fluid Flow 2020;31:1930–1950. [CrossRef]
[19] Rafique K, Mahmood Z, Khan U. Mathematical analysis of MHD hybrid nanofluid flow with variable viscosity and slip conditions over a stretching surface. Mater Today Commun 2023;36:106692. [CrossRef]
[20] Rashid I, Zubair T, Asjad MI, Irshad S, Eldin SM. The MHD graphene-CMC-water nanofluid past a stretchable wall with Joule heating and velocity slip impact: coolant application. Front Phys 2023;10:1065982. [CrossRef]
[21] Anjali SP, Ganga B. Effects of viscous and Joule's dissipation on MHD flow, heat and mass transfer past a stretching porous surface embedded in a porous medium. Nonlinear Anal Mod Control 2009;14:303–314. [CrossRef]
[22] Daniel YS, Aziz ZA, Ismail Z, Salah F. Effects of thermal radiation, viscous and Joule heating on electrical MHD nanofluid with double stratification. Chin J Phys 2017;55:630–651. [CrossRef]
[23] Sharma R, Hussain SM, Raju CSK, Seth GS, Chamkha AJ. Study of graphene Maxwell nanofluid flow past a linearly stretched sheet: a numerical and statistical approach. Chin J Phys 2020;68:671– 683. [CrossRef]
[24] Das S, Jana R, Chamkha AJ. Entropy generation due to unsteady hydromagnetic Couette flow and heat transfer with asymmetric convective cooling in a rotating system. J Math Model 2016;3:111–128.
[25] Seth GS, Mandal PK, Sharma R. Hydromagnetic Couette flow of class-II and heat transfer through a porous medium in a rotating system with Hall effects. J Math Model 2015;3:49–75.
[26] Noor AM, Shafie S. Magnetohydrodynamics squeeze flow of sodium alginate-based Jeffrey hybrid nanofluid with heat sink or source. Case Stud Therm Eng 2023;49:103303. [CrossRef]
[27] Shit GC, Mukherjee S. Differential transform method for unsteady magnetohydrodynamic nanofluid flow in the presence of thermal radiation. J Nanofluids 2019;8:998–1009. [CrossRef]
[28] Ullah H, Raja K, Shoaib MAZ, Nisar M, Islam KS, Weera SW, Al-Harbi N. Numerical treatment of squeezed MHD Jeffrey fluid flow with Cattaneo-Christov heat flux in a rotating frame using Levenberg-Marquardt method. Alex Eng J. 2023;66:1031–1050. [CrossRef]
[29] Kumar BP, Suneetha S. Thermal radiation and chemical reaction effects of unsteady magnetohydrodynamic dissipative squeezing flow of Casson nanofluid over horizontal channel. J Nanofluids. 2023;12:1039–1048. [CrossRef]
[30] Li S, Raghunath K, Alfaleh A, Ali F, Zaib A, Khan MI, ElDin SM, Puneeth V. Effects of activation energy and chemical reaction on unsteady MHD dissipative Darcy-Forchheimer squeezed flow of Casson fluid over horizontal channel. Sci Rep. 2023;13:2666. [CrossRef] [31] Özişik MN, Orlande HR, Colaço MJ, Cotta RM. Finite difference methods in heat transfer. Boca Raton: CRC Press; 2017. [CrossRef]
[32] Moukalled F, Mangani L, Darwish M. The finite volume method. Springer International Publishing; 2016. [CrossRef]
[33] Reddy JN. An introduction to the finite element method. Vol. 3. New York: McGraw-Hill; 2013.
[34] Arqub OA. Numerical solutions for the Robin time-fractional partial differential equations of heat and fluid flows based on the reproducing kernel algorithm. Int J Numer Methods Heat Fluid Flow 2018;28:828–856. [CrossRef]
[35] Arqub OA. Numerical simulation of time-fractional partial differential equations arising in fluid flows via reproducing kernel method. Int J Numer Methods Heat Fluid Flow 2020;30:4711–4733. [CrossRef]
[36] Arqub OA, Smadi MA. Numerical solutions of Riesz fractional diffusion and advection-dispersion equations in porous media using iterative reproducing kernel algorithm. J Porous Media 2020;23:783–804. [CrossRef]
[37] Arqub OA, Shawagfeh N. Application of reproducing kernel algorithm for solving Dirichlet time-fractional diffusion-Gordon types equations in porous media. J Porous Media 2019;22:411–434. [CrossRef]
[38] Zaimi WMKAD, Bidin B, Bakar NA, Hamid RA. Applications of Runge-Kutta-Fehlberg method and shooting technique for solving classical Blasius equation. World Appl Sci J 2012;17:10–15.
[39] Mustafa M, Hayat T, Obaidat S. On heat and mass transfer in the unsteady squeezing flow between parallel plates. Meccanica 2012;47:1581–1589. [CrossRef]
[40] Acharya N, Das K, Kundu PK. The squeezing flow of Cu-water and Cu-kerosene nanofluids between two parallel plates. Alex Eng J 2016;55:1177–1186. [CrossRef]

Details

Primary Language

English

Subjects

Clinical Chemistry

Journal Section

Research Article

Authors

Rohit Sharma
0000-0003-1885-4621
India

Darapaneni Aruna This is me
0009-0001-1149-8217
India

Manoj Kumar Mıshra ^*
0000-0002-7047-8830
India

Sneh Bala Sinha This is me
0000-0001-5698-4553
India

Publication Date

December 9, 2024

Submission Date

August 26, 2023

Acceptance Date

December 29, 2023

Published in Issue

Year 2024 Volume: 42 Number: 6

IZ

https://izlik.org/JA55TN33HZ

Cite

RIS / Bibtex

APA

Sharma, R., Aruna, D., Mıshra, M. K., & Sinha, S. B. (2024). Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel. Sigma Journal of Engineering and Natural Sciences, 42(6), 1856-1865. https://izlik.org/JA55TN33HZ

AMA

1.Sharma R, Aruna D, Mıshra MK, Sinha SB. Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel. SIGMA. 2024;42(6):1856-1865. https://izlik.org/JA55TN33HZ

Chicago

Sharma, Rohit, Darapaneni Aruna, Manoj Kumar Mıshra, and Sneh Bala Sinha. 2024. “Scrutiny of Flow and Heat Transfer Characteristics of Hybrid Nanofluid Passing through a Squeezing Channel”. Sigma Journal of Engineering and Natural Sciences 42 (6): 1856-65. https://izlik.org/JA55TN33HZ.

EndNote

Sharma R, Aruna D, Mıshra MK, Sinha SB (December 1, 2024) Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel. Sigma Journal of Engineering and Natural Sciences 42 6 1856–1865.

IEEE

[1]R. Sharma, D. Aruna, M. K. Mıshra, and S. B. Sinha, “Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel”, SIGMA, vol. 42, no. 6, pp. 1856–1865, Dec. 2024, [Online]. Available: https://izlik.org/JA55TN33HZ

ISNAD

Sharma, Rohit - Aruna, Darapaneni - Mıshra, Manoj Kumar - Sinha, Sneh Bala. “Scrutiny of Flow and Heat Transfer Characteristics of Hybrid Nanofluid Passing through a Squeezing Channel”. Sigma Journal of Engineering and Natural Sciences 42/6 (December 1, 2024): 1856-1865. https://izlik.org/JA55TN33HZ.

JAMA

1.Sharma R, Aruna D, Mıshra MK, Sinha SB. Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel. SIGMA. 2024;42:1856–1865.

MLA

Sharma, Rohit, et al. “Scrutiny of Flow and Heat Transfer Characteristics of Hybrid Nanofluid Passing through a Squeezing Channel”. Sigma Journal of Engineering and Natural Sciences, vol. 42, no. 6, Dec. 2024, pp. 1856-65, https://izlik.org/JA55TN33HZ.

Vancouver

1.Rohit Sharma, Darapaneni Aruna, Manoj Kumar Mıshra, Sneh Bala Sinha. Scrutiny of flow and heat transfer characteristics of hybrid nanofluid passing through a squeezing channel. SIGMA [Internet]. 2024 Dec. 1;42(6):1856-65. Available from: https://izlik.org/JA55TN33HZ