Second law analysis of magnetized Casson nanofluid flow in squeezing geometry with porous medium and thermophysical influence

References

• Atlas M, Hussain S, Sagheer M. Entropy generation and squeezing flow past a Riga plate with Cattaneo-Christov heat flux. Bull Pol Ac Tech. 2018;66(3):291–300.
   Web of Science ®Google Scholar
• Manjunatha S, Puneeth V, Gireesha BJ, et al. Theoretical study of convective heat transfer in ternary nanofluid flowing past a stretching sheet. J Appl Comput Mech. 2021;1–8.
   Google Scholar
• Toghraie D, Mahmoudi M, Akbari OA, et al. The effect of using water/CuO nanofluid and L-shaped porous ribs on the performance evaluation criterion of microchannels. J Therm Anal Calorim. 2019;135:145–159.
   Google Scholar
• Arasteh H, Mashayekhi R, Toghraie D, et al. Optimal arrangements of a heat sink partially filled with multilayered porous media employing hybrid nanofluid. J Therm Anal Calorim. 2019;137:1045–1058.
   Google Scholar
• Aghahadi MA, Niknejadi M, Toghraie D. An experimental study on the rheological behavior of hybrid Tungsten oxide (WO3)-MWCNTs/engine oil Newtonian nanofluids. J Mol Struct. 2019;1197:497–507.
   Web of Science ®Google Scholar
• Rashidi MM, Ghahremani S, Toghraiee D, et al. Effect of solid surface structure on the condensation flow of Argon in rough nanochannels with different roughness geometries using molecular dynamics simulation. Int Commun Heat Mass Trans. 2020;117:104741.
   Web of Science ®Google Scholar
• Rashidi MM, Sadri M, Sheremet MA. Numerical simulation of hybrid nanofluid mixed convection in a lid-driven square cavity with magnetic field using high-order compact scheme. Nanomaterials. 2021;11:2250.
   Web of Science ®Google Scholar
• Ruhani B, Toghraie D, Hekmatifar M, et al. Statistical investigation for developing a new model for rheological behavior of ZnO-Ag (50%–50%)/Water hybrid Newtonian nanofluid using experimental data. Phys A. 2019;525:741–751.
   Web of Science ®Google Scholar
• Shafiq A, Sindhu TN, Khalique CM. Numerical investigation and sensitivity analysis on bioconvective tangent hyperbolic nanofluid flow towards stretching surface by response surface methodology. Alex Eng J. 2020;59:4533–4548.
   Web of Science ®Google Scholar
• Shafiq A, Mebarek-Oudina F, Sindhu TN, etal. A study of dual stratification on stagnation point Walters'B nanofluid flow via radiative Riga plate: a statistical approuch. Eur Phys J Plus. 2021;36(4):407.
   Google Scholar
• Acharya N, Maity S, Kundu PK. Differential transformed approach of unsteady chemically reactive nanofluid flow over a bidirectional stretched surface in presence of magnetic field. Heat Transf. 2020;49(6):3917–3942.
   Google Scholar
• Rana BMJ, Arifuzzaman SM, Islam S, et al. Swimming of microbes in blood flow of nano-bioconvective Williamson fluid. Thermal Sci Eng Progr. 2021;25:101018.
   Google Scholar
• Nakhchi ME, Esfahani JA. Numerical investigation of turbulent Cu-water nanofluid in heat exchanger tube equipped with perforated conical rings. Adv Powder Tech. 2019;30:1338–1347.
   Google Scholar
• Nakhchi ME, Rahmati MT. Entropy generation of turbulent Cu-water nanofuid fows inside thermal systems equipped with transverse-cut twisted turbulators. J Therm Anal Calorim. 2021;143:2475–2484.
   Google Scholar
• Nakhchi ME, Esfahani JA. Entropy generation of turbulent Cu-water nanofluid flow in a heat exchanger tube fitted with perforated conical rings. J Therm Anal Calorim. 2019;138:1423–1436.
   Google Scholar
• Khan I, Khan WA, Qasim M, et al. Thermodynamic analysis of entropy generation minimization in thermally dissipating flow over a thin needle moving in a parallel free stream of two newtonian fluids. Entropy. 2019;21:74–85.
   Web of Science ®Google Scholar
• Khan NS, Shah Q, Bhaumik A, et al. Entropy generation in bioconvection nanofuid flow between two stretchable rotating disks. Sci Rep. 2020;10:4448–4475.
   PubMed Web of Science ®Google Scholar
• Zubair M, Shah Z, Dawar A, et al. Entropy generation optimization in squeezing magnetohydrodynamics flow of Casson nanofluid with viscous dissipation and joule heating effect. Entropy. 2019;21:747–765.
   PubMed Web of Science ®Google Scholar
• Adesanya SO, Ogunseye HA, Lebelo RS, et al. Second law analysis for nonlinear convective flow of a reactive couple stress fluid through a vertical channel. Heliyon. 2018;4:e00907.
   Google Scholar
• Rashidi MM, Abelman S, Mehr NF. Entropy generation in steady MHD flow due to a rotating porous disk in a nanofluid. Int J Heat Mass Trans. 2013;62:515–525.
   Web of Science ®Google Scholar
• Das S, Jana RN, Chamkha AJ. Entropy generation in an unsteady MHD channel flow with Navier slip and asymmetric convective cooling. Int J Indus Math. 2017;9(2):149–160.
   Google Scholar
• Gireesha BJ, Srinivasa CT, Shashikumar NS, et al. Entropy generation and heat transport analysis of Casson fluid flow with viscous and joule heating in an inclined porous microchannel. J Proc Mech Eng. 2019;233(5):1173–1184.
   Google Scholar
• Acharya N, Mondal H, Kundu PK. Spectral approach to study the entropy generation of radiative mixed convective couple stress fluid flow over a permeable stretching cylinder. Proc IMechE Part C: J Mech Eng Sci. 2020;235(15):2694–2704.
   Google Scholar
• Salawu SO, Oderinu RA, Ohaegbue AD. Thermal runaway and thermodynamic second law of a reactive couple stress hydromagnetic fluid with variable properties and Navier slips. Sci African. 2020;7:1–12. e00261.
   Google Scholar
• Akinshilo AT, Davodi A, Ilegbusi A, et al. Thermal analysis of radiating film flow of sodium alginate using MWCNT nanoparticles. J Appl Comput Mech. 2022;8(1):219–231.
   Google Scholar
• Uddin Md. N, Abdul Alim Md., Rahman Md. M. MHD effects on mixed convective nanofluid flow with viscous dissipation in surrounding porous medium. J Appl Math Phys. 2019;7:968–982.
   Google Scholar
• Liu C, Ding Y, Zheng L, et al. Two-phase nanofluid over rotating disk with exponential variable thickness. Int J Num Meth Heat Fluid Flow. 2019;29(10):3781–3794.
   Google Scholar
• Aleem M, Asjad MI, Shaheen A, et al. MHD influence on different water based nanofluids (TiO2, Al2O3, CuO) in porous medium with chemical reaction and newtonian heating. Chaos Solit Fractals. 2020;130:109437. 1–16.
   Web of Science ®Google Scholar
• Rasheed HUR, Islam S, Khan Z, et al. Impact of nanofluid flow over an elongated moving surface with a uniform hydromagnetic field and nonlinear heat reservoir. Complexity. 2021;9951162:1–9.
   Google Scholar
• Abo-Dahab SM, Abdelhafez MA, Mebarek-Oudina F, et al. MHD Casson nanofluid flow over nonlinearly heated porous medium in presence of extending surface effect with suction/injection. Indian J Phys. 2021.
   Web of Science ®Google Scholar
• Kumar V, Sarkar J. Effect of different nanoparticle-dispersed nanofuids on hydrothermal economic performance of minichannel heat sink. J Therm Anal Calorim. 2020;141:1477–1488.
   Google Scholar
• Oyekunle TL, Akolade MT, Agunbiade SA. Thermal-diffusion and diffusion-thermo effects on heat and mass transfer in chemically reacting MHD Casson nanofluid with viscous dissipation. Appl Appl Math. 2021;16(1):705–723.
   Google Scholar
• Magodora M, Mondal H, Sibanda P. Effect of Cattaneo-Christov heat flux on radiative hydromagnetic nanofluid flow between parallel plates using spectral quasilinearization method. J Appl Comput Mech. 2021;1–11.
   Google Scholar
• Khan NS, Shah Q, Bhaumik A, et al. Entropy generation in bioconvection nanofuid fow between two stretchable rotating disks. Sci Rep. 2020;10:4448–4473.
   PubMed Web of Science ®Google Scholar
• Qayyum S, Khan MI, Hayat T, et al. Entropy generation in dissipative flow of Williamson fluid between two rotating disks. Int J Heat Mass Trans. 2018;127:933–942.
   Web of Science ®Google Scholar
• Rashidi MM, Nasiri M, Shadloo MS, et al. Entropy generation in a circular tube heat exchanger using nanofuids: efects of diferent modeling approaches. Heat Transf Eng. 2017;38(9):853–866.
   Web of Science ®Google Scholar
• Reza-E-Rabbi SK, Ahmmed SF, Sarkar T. Explicit finite difference analysis of an unsteady MHD flow of a nchemically reacting Casson fluid past a stretching sheet with Brownian motion and thermophoresis effects. J King Saud Univ Sci. 2020;32:690–701.
   Web of Science ®Google Scholar
• Reza-E-Rabbi SK, Ahmmed SF, Arifuzzaman SM. Computational modelling of multiphase fluid flow behaviour over a stretching sheet in the presence of nanoparticles. Eng Sci Technol Int J. 23(2):605–617.
   Google Scholar
• Butt AS, Ali A. Analysis of entropy generation effects in unsteady squeezing flow in a rotating channel with lower stretching permeable wall. J Taiwan Inst Chem Eng. 2015;48:8–17.
   Google Scholar
• Rajvanshi SC, Saini BS, Wasu S. Heat transfer and entropy generation on MHD squeezing flow between two parallel rotating plates using Brinkman model. J Rajasthan Acad Phys Sci. 2013;12(2):181–198.
   Google Scholar
• Khan MI, Qayyum S, Kadry S, et al. Irreversibility analysis and heat transport in squeezing nanoliquid flow of non-Newtonian (Second-Grade) fluid between infnite plates with activation energy. Arabian J Sci Eng. 2020;45:4939–4947.
   Google Scholar
• Ahmad S, Khan IM, Hayat T, et al. Entropy generation optimization and unsteady squeezing flow of viscous fluid with five different shapes of nanoparticles. Colloids Surf A. 2018;55(5):197–210.
   Google Scholar
• Ojjela O, Ramesh K, Das SK. Second law analysis of MHD squeezing flow of casson fluid between two parallel disks. Int J Chem React Eng. 2018;16(6):20170163.
   Google Scholar
• Akolade MT, Adeosun AT, Olabode JO. Influence of thermophysical features on MHD squeezed flow of dissipative Casson fluid with chemical and radiative effects. J Appl Comp Mech. 2021;7(4):1999–2009.
   Google Scholar
• Meyers TG, Charpin JPF, Tshela MS. The flow of a variable viscosity fluid between parallel plates with shear heating. Appl Math Model. 2006;30(9):799–815.
   Google Scholar
• Anyakoha MW. New school physics. 3rd ed., Enugu: Africana First Publisher Plc.; 2010.
   Google Scholar
• Akolade MT. Thermophysical impact on the squeezing motion of non-Newtonian fluid with quadratic convection, velocity slip, and convective surface conditions between parallel disks. Partial Differ Equ Appl Math. 2021;4:100056.
   Google Scholar
• Ahmed Z, Saleem S, Nadeem S. Squeezing flow of carbon nanotubes-based nanofluid in channel considering temperature-dependent viscosity: a numerical approach. Arab J Sci Eng. 2021;46:2047–2053.
   Web of Science ®Google Scholar
• Olabode JO, Idowu AS, Akolade MT, et al. Unsteady flow analysis of Maxwell fluid with temperature dependent variable properties and quadratic thermo-solutal convection influence. Partial Differ Equ Appl Math. 2021;4:100078.
   Google Scholar
• Idowu AS, Olabode JO. Thermochemistry and viscous dissipative effects on unsteady upper-convected maxwell fluid flow past a stretching vertical plate with thermophysical variables. Heat Transf. 2021;50(3):2950–2974.
   Google Scholar
• Akolade MT, Idowu AS. The paradox of heat conduction, influence of variable viscosity, and thermal conductivity on magnetized dissipative Casson uid with strati cation models. Proyecc (Antofagasta, Line). 2021;40(6):1657–1682.
   Google Scholar
• Idowu AS, Akolade MT, Abubakar JU, et al. MHD free convective heat and mass transfer flow of dissipative Casson fluid with variable viscosity and thermal conductivity effects. J Taibah Uni Sci. 2020;14(1):851–862.
   Web of Science ®Google Scholar
• Gbadeyan J.A., Titiloye EO, Adeosun AT. Effect of variable thermal conductivity and viscosity on casson nanofluid flow with convective heating and velocity slip. Heliyon. 2020;6:e03076.
   Google Scholar
• Idowu AS, Falodun BO. Variable thermal conductivity and viscosity effects on non-Newtonian fluids flow through a vertical porous plate under Soret-Dufour influence. Math Comput Sim. 2020;177:358–384.
   Web of Science ®Google Scholar
• Mondal RK, Reza-E-Rabbi S, Gharami PP, et al. A simulation of Casson fluid flow with variable viscosity and thermal conductivity effects. Math Model Eng Probl. 2019;6(4):625–633.
   Google Scholar
• Salahuddin T, Arshad M, Siddique N, et al. Thermophyical properties and internal energy change in Casson fluid flow along with activation energy. Ain Shams Eng J. 2020;11(4):1355–1365.
   Google Scholar
• Akolade MT, Tijani YO. A comparative study of three dimensional flow of Casson-Williamson nanofluids past a riga plate: spectral quasi-linearization approach. Partial Differ Equ Appl Math. 2021;4:100108.
   Google Scholar
• Abdul-Wahab H, Zeb H, Bhatti S, et al. Numerical study for the effects of temperature dependent viscosity flow of non-Newtonian fluid with double stratification. Appl Sci. 2020;10:708–728.
   Google Scholar
• Waqas M, Alsaedi AS, Shehzad A, et al. Mixed convective stagnation point flow of Carreau fluid with variable properties. J Braz Soc Mech Sci Eng. 2017;39:3005–3017.
   Web of Science ®Google Scholar
• Basha HT, Sivaraj R, Reddy AS, et al. Impacts of temperature-dependent viscosity and variable Prandtl number on forced convective Falkner-Skan flow of Williamson nanofluid. SN Appl Sci. 2020;2:477–490.
   Google Scholar
• Akolade MT, Idowu AS, Adeosun AT. Multislip and Soret-Dufour influence on nonlinear convection flow of MHD dissipative casson fluid over a slendering stretching sheet with generalized heat flux phenomenon. Heat Transf. 2021;50(4):3913–3933.
   Google Scholar
• Idowu AS, Akolade MT, Oyekunle TL. Nonlinear convection flow of dissipative Casson nanofluid through an inclined annular microchannel with a porous medium. Heat Transf. 2021;5(4):3388–3406.
   Google Scholar
• Ahmed Z, Saleem S, Nadeem S. Squeezing flow of carbon nanotubes-based nanofluid in channel considering temperature-dependent viscosity: a numerical approach. Arab J Sci Eng. 2020;46:2047–2053.
   Google Scholar
• Rashid U, Abdeljawad T, Liang H. The shape effect of gold nanoparticles on squeezing nanofluid flow and heat transfer between parallel plates. Math Probl Eng. 2020;Article ID 9584854 .
   Web of Science ®Google Scholar
• Bhatta DP, Mishra SR, Dash JK. Unsteady squeezing flow of water-based nanofluid between two parallel disks with slip effects: Analytical approach. Heat Trans Asian Res. 2019;00:1–20.
   Google Scholar
• Mohyud-Din ST, Khan SI, Bin-Mohsin B. Velocity and temperature slip effects on squeezing flow of nanofluid between parallel disks in the presence of mixed convection. Neural Comput Appl. 2016;28:169–182.
   Google Scholar
• Rashidi MM, Babu MJ, Sandeep N, et al. MHD squeezing flow of nanofluid between parallel plates in the presence of aligned magnetic field. J Comput Theor Nanosci. 2016;13(11):8700–8708.
   Google Scholar
• Sobamowo MG, Yinusa AA, Aladenusi ST. Impacts of magnetic field and thermal radiation on squeezing flow and heat transfer of third grade nanofluid between two disks embedded in a porous medium. Heliyon. 2020;6(5):e03621.
   PubMedGoogle Scholar
• Hayat T, Nazar H, Imtiaz M, et al. Axisymmetric squeezing flow of third grade fluid in presence of convective conditions. Chin J Phys. 2017;55(3):738–754.
   Google Scholar
• Zubair M, Shah Z, Dawar A, et al. Entropy eeneration optimization in squeezing magnetohydrodynamics flow of Casson nanofluid with viscous dissipation and joule heating effect. Entropy. 2019;21:747–764.
   PubMed Web of Science ®Google Scholar
• Awad MM. Comments on ‘Entropy optimization and heat transfer modeling for Lorentz forces effect on solidification of NEPCM’. Int Commun Heat Mass Transf. 2020;118:104886.
   Google Scholar
• Awad MM. Comments on ‘Activation energy for the Carreau Yasuda nanomaterial flow: analysis of the entropy generation over a porous medium’. J Mol Liq. 2021;321:114749.
   Google Scholar
• Seth GS, Bhattacharyya A. Entropy generation in hydromagnetic nanofluid flow over a non-linear stretching sheet with Navier's velocity slip and convective heat transfer. Phys Fluids. 2018;30:122003.
   Web of Science ®Google Scholar
• Salawu SO, Ogunseye HA. Entropy generation of a radiative hydromagnetic Powell-Eyring chemical reaction nanofluid with variable conductivity and electric field loading. Result Eng. 2020;5:100072.
   Google Scholar
• Mustafa M, Hayat T, Obaidat S. On heat and mass transfer in the unsteady squeezing flow between parallel plates. Meccanica. 2012;47:1581–1589.
   Web of Science ®Google Scholar