Activation energy with exothermic/endothermic reaction and Coriolis force effects on magnetized nanomaterials flow through Darcy–Forchheimer porous space with variable features

References

• Forchheimer P. Wasserbewegung durch boden. Z. Ver. deutsch. Ing. 1901;45:1782–1788.
   Google Scholar
• Muskat M. The flow of homogeneous fluids through porous media. Soil Sci. 1938;46(2):169.
   Google Scholar
• Umavathi JC, Ojjela O, Vajravelu K. Numerical analysis of natural convective flow and heat transfer of nanofluids in a vertical rectangular duct using Darcy–Forchheimer–Brinkman model. Int J Therm Sci. 2017;111:511–524.
   Google Scholar
• Ullah I, Ullah R, Alqarni MS, et al. Combined heat source and zero mass flux features on magnetized nanofluid flow by radial disk with the applications of Coriolis force and activation energy. Int Commun Heat Mass Transfer. 2021;126:105416.
   Google Scholar
• Hayat T, Aziz A, Muhammad T, et al. An optimal analysis for Darcy–Forchheimer 3D flow of Carreau nanofluid with convectively heated surface. Results Phys. 2018;9:598–608. Phys. Scr. 96(2021) 055705.
   Google Scholar
• Alzahrani AK. Darcy–Forchheimer 3D flow of carbon nanotubes with homogeneous and heterogeneous reactions phys. Letters A. 2018;382:2787–2793.
   Google Scholar
• Alsaadi FE, Ullah I, Hayat T, et al. Entropy generation in nonlinear mixed convective flow of nanofluid in porous space influenced by Arrhenius activation energy and thermal radiation. J Therm Anal Calorim. 2020;140(2):799–809.
   Google Scholar
• Animasaun IL. Effects of thermophoresis, variable viscosity and thermal conductivity on free convective heat and mass transfer of non-Darcian MHD dissipative Casson fluid flow with suction and nth order of chemical reaction. J Nigerian Math Soc. 2015;34:11–31.
   Google Scholar
• Hayat T, Ullah I, Alsaedi A, et al. Entropy optimization in nonlinear mixed convective flow of nanomaterials through porous space. J Non-Equilib Thermodyn. 2021;46(2):191–203.
   Google Scholar
• Choi SUS, Singer DA, Wang HP. Developments and applications of non-Newtonian flows. Asme Fed. 1995;66:99–105.
   Google Scholar
• Eastman JA, Choi US, Li S, et al. Enhanced thermal conductivity through the development of nanofluids. MRS Online Proceedings Library (OPL). 1996;457:457.
   Google Scholar
• Liu MS, Lin MCC, Tsai CY, et al. Enhancement of thermal conductivity with Cu for nanofluids using chemical reduction method. Int J Heat Mass Transfer. 2006;49(17-18):3028–3033.
   Google Scholar
• Pryazhnikov MI, Minakov AV, Rudyak VY, et al. Thermal conductivity measurements of nanofluids. Int J Heat Mass Transfer. 2017;104:1275–1282.
   Google Scholar
• Awais M, Awan SE, Raja MAZ, et al. Effects of variable transport properties on heat and mass transfer in MHD bioconvective nanofluid rheology with gyrotactic microorganisms: numerical approach. Coatings. 2021;11(2):231.
   Google Scholar
• Anjum A, Masood S, Farooq M, et al. Investigation of binary chemical reaction in magnetohydrodynamic nanofluid flow with double stratification. Adv Mech Eng. 2021;13(5):16878140211016264.
   Google Scholar
• Khan M, Sarfraz M, Ahmed A, et al. Study of engine-oil based CNT nanofluid flow on a rotating cylinder with viscous dissipation. Phys Scr. 2021;96(7):075005.
   Google Scholar
• Hussain A, Rehman A, Nadeem S, et al. A combined convection Carreau–Yasuda nanofluid model over a convective heated surface near a stagnation point: a numerical study. Math Probl Eng. 2021;2021. doi:https://doi.org/10.1155/2021/6665743.
   Google Scholar
• Tanveer A, Malik MY. Slip and porosity effects on peristalsis of MHD Ree-Eyring nanofluid in curved geometry. Ain Shams Eng J. 2021;12(1):955–968.
   Google Scholar
• Uddin I, Ullah I, Ali R, et al. Numerical analysis of nonlinear mixed convective MHD chemically reacting flow of Prandtl–Eyring nanofluids in the presence of activation energy and Joule heating. J Therm Anal Calorim. 2021;145(2):495–505.
   Google Scholar
• Abbas N, Nadeem S, Saleem A, et al. Models base study of inclined MHD of hybrid nanofluid flow over nonlinear stretching cylinder. Chin J Phys. 2021;69:109–117.
   Google Scholar
• Siddiqui BK, Batool S, mahmood ul Hassan Q, et al. Repercussions of homogeneous and heterogeneous reactions of 3D flow of Cu-water and AL2O3-water nanofluid and entropy generation estimation along stretching cylinder. Ain Shams Eng. 2021;13:101493.
   Google Scholar
• Ullah I, Hayat T, Alsaedi A. Optimization of entropy production in flow of hybrid nanomaterials through Darcy–Forchheimer porous space. J Therm Anal Calorim. 2021:1–10. doi:https://doi.org/10.1007/s10973-021-10830-2.
   Google Scholar
• Riasat S, Ramzan M, Sun YL, et al. Comparative analysis of Yamada-Ota and Xue models for hybrid nanofluid flow amid two concentric spinning disks with variable thermophysical characteristics. Case Stud Therm Eng. 2021;26:101039.
   Google Scholar
• Ullah I, Hayat T, Alsaedi A, et al. Dissipative flow of hybrid nanoliquid (H2O-aluminum alloy nanoparticles) with thermal radiation. Phys Scr. 2019;94(12):125708.
   Google Scholar
• Khan M, Shahid A, Salahuddin T, et al. Analysis of two dimensional Carreau fluid flow due to normal surface condition: a generalized Fourier’s and Fick’s laws. Physica A. 2020;540:123024.
   Google Scholar
• Ullah Z, Ullah I, Zaman G, et al. Mathematical modeling and thermodynamics of Prandtl–Eyring fluid with radiation effect: a numerical approach. Sci Rep. 2021;11(1):1–11.
   Google Scholar
• Ullah I, Shah SI, Zaman G, et al. Passive control of magneto-nanomaterials transient flow subject to non-linear thermal radiation. Therm Sci. 2021:169–169. DOI:https://doi.org/10.2298/TSCI201015169U.
   Google Scholar
• Menzinger M, Wolfgang R. The meaning and use of the Arrhenius activation energy. Angew Chem Int Ed in Eng. 1969;8(6):438–444.
   Google Scholar
• Bestman AR. Natural convection boundary layer with suction and mass transfer in a porous medium. Int J Energy Res. 1990;14(4):389–396.
   Google Scholar
• Awad FG, Motsa S, Khumalo M, et al. Heat and mass transfer in unsteady rotating fluid flow with binary chemical reaction and activation energy. PloS one. 2014;9(9):e107622.
   Google Scholar
• Maleque K. Effects of exothermic/endothermic chemical reactions with Arrhenius activation energy on MHD free convection and mass transfer flow in presence of thermal radiation. J Thermodyn. 2013;2013:1–11.
   Google Scholar
• Hayat T, Ullah I, Alsaedi A, et al. Importance of activation energy and heat source on nanoliquid flow with gyrotactic microorganisms. Sci Iran. 2020;27(6):3381–3389.
   Google Scholar
• Ullah I, Alghamdi M, Xia WF, et al. Activation energy effect on the magnetized-nanofluid flow in a rotating system considering the exponential heat source. Int Commun Heat Mass Transfer. 2021;128:105578.
   Google Scholar
• Batool S, Siddiqui BK, Malik MY, et al. Double diffusion in stretched flow over a stretching cylinder with activation energy and entropy generation. Case Stud Therm Eng. 2021;26:101119.
   Google Scholar
• Bilal S, Asogwa KK, Alotaibi H, et al. Analytical treatment of radiative Casson fluid over an isothermal inclined Riga surface with aspects of chemically reactive species. Alexandria Eng J. 2021;60(5):4243–4253.
   Google Scholar
• Khater AH, Callebaut DK, Malfliet W, et al. Nonlinear dispersive Rayleigh–Taylor instabilities in magnetohydrodynamic flows. Phys Scr. 2001;64(6):533–547.
   Google Scholar
• Khater AH, Callebaut DK, Seadawy AR. Nonlinear dispersive instabilities in Kelvin–Helmholtz magnetohydrodynamic flows. Phys Scr. 2003;67(4):340–349.
   Google Scholar
• Lu D, Seadawy A, Arshad M. Applications of extended simple equation method on unstable nonlinear Schrödinger equations. Optik (Stuttg). 2017;140:136–144.
   Google Scholar
• Seadawy AR. Modulation instability analysis for the generalized derivative higher order nonlinear Schrödinger equation and its the bright and dark soliton solutions. J Electromagn Waves Appl. 2017;31(14):1353–1362.
   Google Scholar
• Helal MA, Seadawy AR. Exact soliton solutions of a D-dimensional nonlinear Schrödinger equation with damping and diffusive terms. Zeitschrift für Angewandte Mathematik und Physik. 2011;62(5):839–847.
   Google Scholar
• Seadawy AR, Lu D, Khater MM. New wave solutions for the fractional-order biological population model, time fractional burgers. Drinfel’d–Sokolov–Wilson and system of shallow water wave equations and their applications. Eur J Comput Mech. 2017;26(5–6):508–524.
   Google Scholar
• Seadawy AR. Fractional solitary wave solutions of the nonlinear higher-order extended KdV equation in a stratified shear flow: part I. Comput Math Appl. 2015;70(4):345–352.
   Google Scholar
• Seadawy AR. Approximation solutions of derivative nonlinear Schrödinger equation with computational applications by variational method. Eur Phys J Plus. 2015;130(9):1–10.
   Google Scholar
• Seadawy AR. Three-dimensional nonlinear modified Zakharov–Kuznetsov equation of ion-acoustic waves in a magnetized plasma. Comput Math Appl. 2016;71(1):201–212.
   Google Scholar
• Bilal M, Seadawy AR, Younis M, et al. Analytical wave structures in plasma physics modelled by Gilson–Pickering equation by two integration norms. Results Phys. 2021;23:103959.
   Google Scholar
• Seadawy AR, Bilal M, Younis M, et al. Analytical mathematical approaches for the double-chain model of DNA by a novel computational technique. Chaos Solitons & Fractals. 2021;144:110669.
   Google Scholar
• Seadawy AR, Rehman SU, Younis M, et al. Modulation instability analysis and longitudinal wave propagation in an elastic cylindrical rod modelled with pochhammer-chree equation. Phys Scr. 2021;96(4):045202.
   Google Scholar