Heat and mass transfer analysis of Casson-based hybrid nanofluid flow in the presence of an aligned magnetic field: An application toward mechanical engineering
Restricted accessResearch articleFirst published online 2024
Heat and mass transfer analysis of Casson-based hybrid nanofluid flow in the presence of an aligned magnetic field: An application toward mechanical engineering
This examination explores the flow of a hybridized nanofluid (HyNf) containing silica and tin oxide nanoparticles mixed with engine oil (EO/SnO2-SiO2). The flowing occurs via a permeable material constrained by a semi-infinite flat plate. The study takes into account various factors such as convective heat and mass transference, chemical reactions, the Dufour effect, the Lorentz force, thermal radiative fluxing, and radiative absorbing. The research involves converting the managing formulas of the flowing model into a dimensionless form and applying the regular perturbation procedure to find solutions for the rate of fluid flow, temperature, and species diffusion. The surface frictional factor, Nusselt quantity, and Sherwood quantity reflect the shearing stress, rates of heat transference, and rates of mass transport at the plate, respectively. An analysis is conducted on the impact of several factors, including the suction variable, magnetic variable, radiation-absorbing factor, Casson parameter, and Dufour number, on the flow and related quantities. This analysis is based on an examination of graphs and tables. The findings suggest that the heat transference rate in the Casson hybridized nanofluid is better than that in the mono nanofluid. It is exposed that the temperature reduces at the plate having improved frequency of oscillation and also fluid velocity declines for improving values of aligned magnetized field , but it shows the reverse phenomenon with Gr1 and Gc1.
ChoiSUS. Enhancing thermal conductivity of fluids with nanoparticles. In: Proceedings of the ASME international mechanical engineering congress and exposition, San Francisco, CA: ASME International Mechanical Engineering Congress & Exposition, November 12–17, 1995, pp.99–105.
2.
KumarSPrasadSKBanerjeeJ. Analysis of flow and thermal field in nanofluid using a single-phase thermal dispersion model. Appl Math Model2010; 34(3): 573–592.
3.
TiwariRKDasMK. Heat transfer augmentation in a two-sided lid-driven differentially heated square cavity utilizing nanofluids. Int J Heat Mass Transfer2007; 50(9–10): 2002–2018.
4.
Abu-NadaEOztopHF. Effects of inclination angle on natural convection in enclosures filled with Cu–water nanofluid. Int J Heat Fluid Flow2009; 30(4): 669–678.
DasSKYuWPradeepT, et al. Nanofluid: science and technology, Hoboken, NJ: Wiley, 2007.
7.
BuongiornoJ. Convective transport in nanofluids. J Heat Transfer2006; 128(3):240–250.
8.
TrisaksriVWongwisesS. Critical review of heat transfer characteristics of nanofluids. Renew Sustain Energy Rev2007; 11(3): 512–523.
9.
KumarRVMSSKPrasadPDVarmaSVK. Analytical study of heat and mass transfer enhancement in free convection flow with chemical reaction and constant heat source in nanofluids. Procedia Eng2015; 127: 978–985.
10.
DoddaRRajuSAnandraoJ, et al. Boundary layer viscous flow of nanofluids and heat transfer over a nonlinearly isothermal stretching sheet in the presence of heat generation/absorption and slip boundary conditions. Int J Nanosci Nanotechnol2016; 12(4): 251–268.
11.
SulochanaCAshwinkumarGPSandeepN. Effect of frictional heating on mixed convection flow of chemically reacting radiative Casson nanofluid over an inclined porous plate. Alex Eng J2018; 57(4): 2573–2584.
12.
SandeepNJagadeesh KumarMS, Heat and mass transfer in nanofluid flow over an inclined stretching sheet with volume fraction of dust and nanoparticles. J Appl Fluid Mech2016; 9(7): 2205–2215.
13.
SenapatiMSwainKParidaSK. Numerical analysis of three-dimensional MHD flow of Casson nanofluid past an exponentially stretching sheet. Karbala Int J Modern Sci2020; 6(1): 93–102.
14.
SouayehBReddyMGSreenivasuluP, et al. Comparative analysis on non-linear radiative heat transfer on MHD Casson nanofluid past a thin needle. J Mol Liq2019; 284: 163–174.
15.
MahantheshBShashikumarNSGireeshaBJ, et al. Effectiveness of Hall current and exponential heat source on unsteady heat transport of dusty TiO2-EO nanoliquid with nonlinear radiative heat. J Comput Des Eng2019; 6(4): 551–561.
16.
PordanjaniAHAghakhaniS. Numerical investigation of natural convection and irreversibilities between two inclined concentric cylinders in presence of uniform magnetic field and radiation. Heat Transfer Eng2022; 43(11): 937–957.
17.
ZhangXZhangY. Experimental study on enhanced heat transfer and flow performance of magnetic nanofluids under alternating magnetic field. Int J Therm Sci2021; 164: 106897.
18.
SheikholeslamiMHaqRShafeeA, et al. Heat transfer simulation of heat storage unit with nanoparticles and fins through a heat exchanger. Int Heat Mass Transfer2019; 135: 470–478.
19.
NasrinRAlimMAHasanuzzzamanM. Assisted convective heat transfer and entropy generation in a solar collector filled with nanofluid. J Naval Archit Mar Eng2016; 13(2): 135–150.
20.
Al-SubaieMAChamkhaAJ. Analytical solutions for hydromagnetic natural convection flow of a particulate suspension through a channel with heat generation or absorption effects. Heat Mass Transfer2003; 39(8–9): 701–707.
21.
AliMMAkhterRMiahM. Hydromagnetic mixed convective flow in a horizontal channel equipped with Cu-water nanofluid and alternated baffles. Int J Thermofluids2021; 12 : 100118.
22.
GamboDYusufTSOluwagbemigaSA, et al. Analysis of free convective hydromagnetic flow of heat generating/absorbing fluid in an annulus with isothermal and adiabatic boundaries. Partial Differ Equ Appl Math2021; 4: 100080.
23.
ZaibABhattacharyyaKUddinMS, et al. Dual solutions of non-newtonian casson fluid flow and heat transfer over an exponentially permeable shrinking sheet with viscous dissipation. Model Simul Eng2016; 2016: 1–8.
24.
HayatTShehzadSAAlsaediA. Soret and Dufour effects on magnetohydrodynamic (MHD) flow of Casson fluid. Appl Math Mech2012; 33(10): 1301–1312.
25.
HayatTNadeemSKhanAU. Numerical analysis of Ag–CuO/water rotating hybrid nanofluid with heat generation and absorption. Can J Phys2019; 97(6): 644–650.
26.
GopalDNaikSHSKishanN, et al. The impact of thermal stratification and heat generation/absorption on MHD Carreau nanofluid flow over a permeable cylinder. SN Appl Sci2020; 2(4): 639.
27.
TassaddiqAKhanSBilalM, et al., Heat and mass transfer together with hybrid nanofluid flow over a rotating disk. AIP Adv2020; 10(5): 055317.
28.
WaqasHFarooqULiuD, et al. Heat transfer analysis of hybrid nanofluid flow with thermal radiation through a stretching sheet: a comparative study. Int Commun Heat Mass Transfer2022; 138: 106303.
29.
ShamshuddinMDAgbajeTMAsogwaKK, et al. Computational investigation for silica-molybdenum disulfide/water-based hybrid nanofluid over an exponential stretching sheet with spectral quasi-linearization method. Numer Heat Transfer Part B Fund. Epub ahead of print 5June2023. DOI: 10.1080/10407790.2023.2289503.
30.
SalawuSOAkinolaEI. Shamshuddin, Entropy generation and current density of tangent hyperbolic Cu-C2H6O2 and ZrO2-Cu/ C2H6O2 hybridized electromagnetic nanofluid: a thermal power application. So Afr J Chem Eng2023; 46: 1–11.
31.
ShamshuddinMDAgbajeTMAsogwaKK, et al. Chebyshev spectral approach to an exponentially space-based heat generating single-phase nanofluid flowing on an elongated sheet with angled magnetic field. Numer Heat Transfer B Fund2024; 85(2): 159–176.
32.
ShamshuddinMDSalawuSOAsogwaKK, et al. Thermal exploration of convective transportation of ethylene glycol based magnetized nanofluid flow in porous cylindrical annulus utilizing MOS2 and Fe3O4 nanoparticles with inconstant viscosity. J Magn Magn Mater2023; 573: 170663.
33.
MadhuMKishanNChamkhaAJ. Unsteady flow of a Maxwell nanofluid over a stretching surface in the presence of magnetohydrodynamic and thermal radiation effects. Propuls Power Res2017; 6(1): 31–40.
34.
KrishnaMVAhammadNAChamkhaAJ. Radiative MHD flow of Casson hybrid nanofluid over an infinite exponentially accelerated vertical porous surface. Case Stud Thermal Eng2021; 27: 101229.
35.
ChamkhaAJKhaledAA. Similarity solutions for hydromagnetic simultaneous heat and mass transfer by natural convection from an inclined plate with internal heat generation or absorptionHeat Mass Transfer2001; 37(2–3): 117–123.
36.
KumarBSethGSNandkeolyarR, et al. Outlining the impact of induced magnetic field and thermal radiation on magneto-convection flow of dissipative fluid. Int J Therm Sci2019; 146: 106101.
37.
ChamkhaAJIssaC. Effects of heat generation/absorption and thermophoresis on hydromagnetic flow with heat and mass transfer over a flat surface. Int J Numer Methods Heat Fluid Flow2000; 10(4): 432–449.
38.
ManjunathaSPuneethVGireeshaBJ, et al. Theoretical study of convective heat transfer in ternary nanofluid flowing past a stretching sheet. J Appl Comput Mech2022; 8(4): 1279–1286.
39.
KrishnaMVSwarnalathammaBVChamkhaAJ. Investigations of Soret, Joule and Hall effects on MHD rotating mixed convective flow past an infinite vertical porous plate. J Ocean Eng Sci2019; 4(3): 263–275.
40.
ChamkhaAJBen-NakhiA. MHD mixed convection–radiation interaction along a permeable surface immersed in a porous medium in the presence of Soret and Dufour’s effects. Heat Mass Transfer2008; 44(7): 845–856.
41.
PrasadPDKumarRVMSSKVarmaSVK. Heat and mass transfer analysis for the MHD flow of nanofluid with radiation absorption. Ain Shams Eng J2018; 9(4): 801–813.
42.
SwainKParidaSKDashGC. Effects of non-uniform heat source/sink and viscous dissipation on MHD boundary layer flow of williamson nanofluid through porous medium. Defect Diffus Forum2018; 389: 110–127.
43.
QureshiIHNawazMAbdel-SattarMA, et al. Numerical study of heat and mass transfer in MHD flow of nanofluid in a porous medium with Soret and Dufour effects. Heat Transfer2021; 50(5): 4501–4515.
44.
RanaSNawazMAlharbiSO, et al. Thermal enhancement in coolant using novel hybrid nanoparticles with mass transport. Case Stud Therm Eng2021; 28: 101467.
45.
ReddyPRKRajuMC. Combined constant heat and mass flux effect on MHD free convective flow through a porous medium bounded by a vertical surface in presence of chemical reaction and radiation. Bull Pure Appl Sci Math Stat2017; 36e(2): 152.
