This work explores the mixed convective tangent hyperbolic nanofluid flow with magnetic field via radiative stretching sheet in a porous medium. While the flow problem is employed for non-Newtonian features, the Buongiorno nanofluid model is utilized for nanometer aspects that is, thermophoresis and Brownian motion. This model takes factors such as the heat source, chemical reaction effects, thermal conductivity, and for the porous medium uses Darcy-Forchheimer model. The nonlinear conservation equations of the partial differential are converted into nonlinear ordinary differential equations by appropriate transformations. To solve the evolving ordinary differential boundary value problem with suitable wall and free stream, an innovative numerical technique (Shooting Method) is applied. A rigorous parametric analysis is carried out to examine how various parameters affect the profiles of temperature, concentration, and velocity. Moreover, tables show the Sherwood and Nusselt numbers. More buoyancy ratio parameter causes the flow to slow, whereas improved mixed convection parameter raises the flow. The concentration profile falls as the Lewis number and chemical reaction parameter increase. The radiative parameter drastically raises temperatures. Concentration values decrease as the Brownian motion parameter increases. The study identifies uses for nanoparticles with specific properties in thermomagnetic processes.
MalikMYSalahuddinTHussainA, et al. MHD flow of tangent hyperbolic fluid over a stretching cylinder: using Keller box method. J Magnet Magneticmater2015; 395: 271–276.
2.
KumarKGGireeshaBJKrishanamurthyMR, et al. An unsteady squeezed flow of a tangent hyperbolic fluid over a sensor surface in the presence of variable thermal conductivity. Results Phy2017; 7: 3031–3036.
3.
KhanHANazeerGShehzadSA.Darcy-Forchheimer tangent hyperbolic nanofluid flow through a vertical cone with non-uniform heat generation. J Porous Media2023; 26(5): 1–14.
4.
AlhefthiRKShahzadiIKhanHA, et al. Convective boundary layer flow of MHD tangent hyperbolic nanofluid over stratified sheet with chemical reaction. AIMS Math2024; 9(7): 16901–16923.
5.
BilalSRehmanKUMalikMY, et al. Effect logs of double diffusion on MHD Prandtl nano fluid adjacent to stretching surface by way of numerical approach. Results Phys2017; 7: 470–479.
6.
KumarKASugunammaVSandeepN.Effect of thermal radiation on MHD Casson fluid flow over an exponentially stretching curved sheet. J Therm Anal Calorim2019; 140: 2377–2385.
7.
WakifA.A novel numerical procedure for simulating steady MHD convective flows of radiative Casson fluids over a horizontal stretching sheet with irregular geometry under the combined influence of temperature-dependent viscosity and thermal conductivity. Math Probl Eng2020; 2020(1): 1675350.
8.
WakifA.Numerical simulation of MHD Sakiadis flows of convectively heated thixotropic nanofluids in a porous medium using revised transport laws and Wakif-Buongiorno’s model. Partial Differ Equat Appl Math2025; 13: 101071.
9.
ChoiSUEastmanJA.Enhancing thermal conductivity of fluids with nanoparticles (No. ANL/MSD/CP/84938; CONF/951135/29). Argonne, IL: Argonne National Lab (ANL), 1995.
10.
BuongiornoJ.Convective transport in nanofluids. J Heat Trans2006; 128: 240–250.
11.
NayakMKAkbarNSPandeyVS, et al. 3D free convective MHD flow of nanofluid over permeable linear stretching sheet with thermal radiation. Powder Technol2017; 315: 205–215.
12.
BesthapuPHaqRUBandariS, et al. Mixed convection flow of thermally stratified MHD nanofluid over an exponentially stretching surface with viscous dissipation effect. J Taiwan Inst Chem Eng2017; 71: 307–314.
13.
BaithaluRMishraSR.Enhanced heat transfer rate analysis with inertial drag effect in a micropolar nanofluid flow within a channel: response surface methodology. J Therm Anal Calorim2023; 148(21): 12159–12173.
14.
PattnaikPKBaithaluRMishraSR, et al. Effective thermal properties under the influence of various shapes of the nanoparticles on the flow of ternary hybrid nanofluid over an infinite vertical plate. Pramana2024; 98(3): 104.
15.
DanielYSAzizZAIsmailZ, et al. Thermal stratification effects on MHD radiative flow of nanofluid over nonlinear stretching sheet with variable thickness. J Comput Design Eng2018; 5(2): 232–242.
16.
PattnaikPKMishraSRBaithaluR, et al. Sensitivity analysis and enhanced EMHD performance of unsteady ferrite-water hybrid nanofluid on a Riga plate with variable magnetization and heat generation. Numer Heat Transf A Appl2024; 1–23. DOI: 10.1080/10407782.2024.2363503
17.
SalehMABMahmoudE. Heat and mass transfer in MHD viscoelastic fluid flow through a porous medium over a stretching sheet with chemical reaction. Appl Math2010; 1(6): 446–455.
18.
MishraSRPandaSBaithaluR.Enhanced heat transfer rate on the flow of hybrid nanofluid through a rotating vertical cone: a statistical analysis. Partial Differ Equ Appl Math2024; 11: 100825.
19.
WakifA.A realistic examination of EMHD Sakiadis’s nanofluid flows in a porous medium via Wakif–Buongiorno’s and Koo–Kleinstreuer–Li’s models: the case of radiating alumina–water mixtures. J Therm Anal Calorim2025; 150; 4385–4404.
20.
CraneLJ.Flow past a stretching plate. Z Angew Math Phys1970; 21: 645–647.
21.
RasoolGShafiqAKhaliqueCM, et al. Magnetohydrodynamic Darcy–Forchheimer nanofluid flow over a nonlinear stretching sheet. Phy Script2019; 94(10): 105221.
22.
Sudarsana ReddyPSreedeviP. Impact of chemical reaction and double stratification on heat and mass transfer characteristics of nanofluid flow over porous stretching sheet with thermal radiation. Int J Ambient Energy2022; 43(1): 1626–1636.
23.
PattnaikPKMishraSRShamshuddinMD, et al. Significant statistical model of heat transfer rate in radiative Carreau tri-hybrid nanofluid with entropy analysis using response surface methodology used in solar aircraft. Renew Energy2024; 237: 121521.
24.
El HarfoufAWakifAHayani MounirS. New insights into MHD squeezing flows of reacting-radiating Maxwell nanofluids via Wakif's–Buongiorno point of view. J Umm Al-Qura Univ Appl Sci2024; 10(4): 718–732.
25.
SeiniYIMakindeOD.MHD boundary layer flow due to exponential stretching surface with radiation and chemical reaction. Math Probl Eng2013; 2013(4).
26.
SinhaS.Effect of chemical reaction on an unsteady MHD free convective flow past a porous plate with ramped temperature, In Proceedings of international conference on frontier in mathematics, El Paso, TX, USA, 21–24 October 2015, pp. 204–210.
27.
MuthurajRNirmalaKSrinivasS.Influences of chemical reaction and wall properties on MHD peristaltic transport of a dusty fluid with heat and mass transfer. Alexan Eng J2016; 55(1): 597–611.
28.
DanielYSAzizZAIsmailA, et al. Thermal radiation on unsteady electrical MHD flow of nanofluid over stretching sheet with chemical reaction. J King Saud Univ Sci2019; 31(4): 804–812.
29.
AbbasNTumreenMShatanawiW, et al. Thermodynamic properties of second grade nanofluid flow with radiation and chemical reaction over slendering stretching sheet. Alexan Eng J2023; 70: 219–230.
30.
PattnaikPKBhattiMMMishraSR, et al. Mixed convective-radiative dissipative magnetized micropolar nanofluid flow over a stretching surface in porous media with double stratification and chemical reaction effects: ADM-Padé computation. J Math2022; 2022:1–19.
31.
KhanMRasheedASalahuddinT, et al. Chemically reactive flow of hyperbolic tangent fluid flow having thermal radiation and double stratification embedded in porous medium. Ain Shams Eng J2021; 12(3): 3209–3216.
32.
KhanZJawadMBonyahE, et al. Magnetohydrodynamic thin film flow through a porous stretching sheet with the impact of thermal radiation and viscous dissipation. Math Probl Eng2022; 2022(1): 1086847.
