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Zabihi, Ali, Akinshilo, Akinbowale, Rezazadeh, Hadi, Ansari, Reza, Sobamowo, M. Gbeminiyi, Tunc, Cemil. (1401). Application of variation of parameter’s method for hydrothermal analysis on MHD squeezing nanofluid flow in parallel plates. سامانه مدیریت نشریات علمی, 10(3), 580-594. doi: 10.22034/cmde.2021.41296.1794
Ali Zabihi; Akinbowale T. Akinshilo; Hadi Rezazadeh; Reza Ansari; M. Gbeminiyi Sobamowo; Cemil Tunc. "Application of variation of parameter’s method for hydrothermal analysis on MHD squeezing nanofluid flow in parallel plates". سامانه مدیریت نشریات علمی, 10, 3, 1401, 580-594. doi: 10.22034/cmde.2021.41296.1794
Zabihi, Ali, Akinshilo, Akinbowale, Rezazadeh, Hadi, Ansari, Reza, Sobamowo, M. Gbeminiyi, Tunc, Cemil. (1401). 'Application of variation of parameter’s method for hydrothermal analysis on MHD squeezing nanofluid flow in parallel plates', سامانه مدیریت نشریات علمی, 10(3), pp. 580-594. doi: 10.22034/cmde.2021.41296.1794
Zabihi, Ali, Akinshilo, Akinbowale, Rezazadeh, Hadi, Ansari, Reza, Sobamowo, M. Gbeminiyi, Tunc, Cemil. Application of variation of parameter’s method for hydrothermal analysis on MHD squeezing nanofluid flow in parallel plates. سامانه مدیریت نشریات علمی, 1401; 10(3): 580-594. doi: 10.22034/cmde.2021.41296.1794

Application of variation of parameter’s method for hydrothermal analysis on MHD squeezing nanofluid flow in parallel plates

Computational Methods for Differential Equations
مقاله 2، دوره 10، شماره 3، مهر 2022، صفحه 580-594    اصل مقاله (600.32 K)
نوع مقاله: Research Paper
شناسه دیجیتال (DOI): 10.22034/cmde.2021.41296.1794
نویسندگان
Ali Zabihi1؛ Akinbowale T. Akinshilo2؛ Hadi Rezazadeh3؛ Reza Ansari4؛ M. Gbeminiyi Sobamowo5؛ Cemil Tunc* 6
1Department of Mechanical Engineering, Ahrar Institute of Technology and Higher Education, Rasht, Iran.
2Department of Mechanical Engineering, University of Lagos, Akoka- Yaba, Lagos, Nigeria.
3Faculty of Engineering Technology, Amol University of Special Modern Technologies, Amol, Iran.
4Department of Mechanical Engineering, University of Guilan, Rasht, Iran.
5Department of Mechanical Engineering, Yaba College of Technology, Yaba, Nigeria.
6Department of Mathematics, Faculty of Sciences, Van Yuzuncu Yil University, 65080-Campus, Van, Turkey.
چکیده
In this paper, the transport of flow and heat transfer through parallel plates arranged horizontally against each other is studied. The mechanics of fluid transport and heat transfer are formulated utilizing systems of the coupled higher-order numerical model. This governing transport model is investigated by applying the variation of the parameter’s method. Result obtained from the analytical study is reported graphically. It is observed from the generated result that the velocity profile and thermal profile drop by increasing the squeeze parameter. The drop inflow is due to limitations in velocity as plates are close to each other. Also, thermal transfer due to flow pattern causes decreasing boundary layer thickness at the thermal layer, consequently drop in thermal profile. The analytical obtained result from this study is compared with the study in literature for simplified cases, this shows good agreement. The obtained results may therefore provide useful insight to practical applications including food processing, lubrication, and polymer processing industries amongst other relevant applications. 
کلیدواژه‌ها
Transport of flow and heat transfer؛ Coupled higher-order numerical model؛ Variation of parameter’s method؛ Velocity profile and thermal profile؛ Squeeze parameter
مراجع
  • [1]         M. Abou-Zeid, Effects of thermal-diffusion and viscous dissipation on peristaltic flow of micropolar non-Newtonian nanofluid: Application of homotopy perturbation method, Results in Physics, 6 (2016), 481–495.
  • [2]         M. Y. Abou-Zeid, Homotopy perturbation method for couple stresses effect on MHD peristaltic flow of a non- newtoniannanofluid, Microsystem Technologies, 24 (2018), 4839–4846.
  • [3]         S. Ahmad, N. M. Arifin, R. Nazar, and I. Pop, Mixed convection boundary layer flow along vertical thin needles: assisting and opposing flows, International Communications in Heat and Mass Transfer, 3592 (2008), 157–162.
  • [4]         R. Ahmad, M. Mustafa, and S. Hina, Boungiomo’s model for fluid flow around a moving needle in a flowing nanofluid: a numerical study, Chinese Journal of Physics, 55 (2017), 1264–1274.
  • [5]         A. T. Akinshilo, Flow and heat transfer of nanofluid with injection through an expanding or contracting porous channel under magnetic force field, Engineering Science and Technology, an International Journal, 21 (2018), 486–494.
  • [6]         A. T Akinshilo and J. O. Olofinkua, Variation of Parameters method for thermal analysis of straight convective radiative fins with temperature dependent thermal conductivity, Journal of Computational Mechanics, 49 (2018), 125–132. DOI:10.22059/JCAMECH.2018.250910.236.
  • [7]         A. T. Akinshilo, J. O. Olofinkua, and O. Olaye, Flow and Heat Transfer Analysis of Sodium Alginate Conveying Copper Nanoparticles between Two Parallel Plates, Journal of Applied and Computational Mechanics, 3 (2017), 25–266.
  • [8]         A. T. Akinshilo, A. G. Davodi, H. Rezazadeh, G. Sobamowo, and C. Tun¸c, Heat transfer and flow of MHD micropolarnanofluid through the porous walls, magnetic fields and thermal radiation, Palest. J. Math., 11(2) (2022) , 604–616.
  • [9]         M. N. Alam and C. Tunc, An analytical method for solving exact solutions of the nonlinear Bogoyavlenskii equation and the nonlinear diffusive predator–prey system, Alexandria Engineering Journal, 11(1) (2016), 152–161.
  • [10]       M. N. Alam and C. Tun¸c, The new solitary wave structures for the (2+1)-dimensional time-fractional Schrodinger equation and the space-time nonlinear conformable fractional Bogoyavlenskii equations, Alexandria Engineering Journal, 59 (2020), 2221–2232.
  • [11]       A. O. Ali and O. D. Makinde, Modelling the effects of variable viscosity on unsteady couette flow of nanofluids with convective colling, Journal of Applied Fluid Mechanics, 8 (2015), 793–802.
  • [12]       E. Baskaya, M. Fidanoglu, G. Komurgoz, and I. Ozkol, Investigation of MHD natural convection flow exposed to constant magnetic field via generalized differential quadrature method, Engineering Systems Design and Analysis, (2014). DOI :10.1115/ESDA 2014–20177.
  • [13]       A. Bendaraa, M. M. Charafi, and A. Hasnaoui, Numerical study of natural convection in a differentially heated square cavity filled with nanofluid in the presence of fins attached to walls in different locations, Physics of Fluids, 31 (2019), 052003.
  • [14]       M. Biglarian, M. R. Gorji, O. Pourmehran, and G. Domairry, H2O based different nanofluids with unsteady condition and an external magnetic field on permeable channel heat transfer, International Journal of Hydrogen Energy, 42 (2017), 22005–2201.
  • [15]       S. U. S. Choi and J. A. Eastman, Enhancing thermal conductivity of fluids with nanoparticles, Developments and applications of non-Newtonian flows, 66 (1995), 99–105.
  • [16]       A. S. Dogonchi, M. Alizadeh, and D. D. Ganji, Investigation of MHD Go-water nanofluid flow and heat transfer in a porous channel in the presence of thermal radiation effect, Advance Powder Technology. DOI: 10.1016/j.apt.2017.04.022.
  • [17]       G. Domairry and M. Hatami, Squeezing Cu-water nanofluid flow analysis between parallel plates by DTM-Pade Method, Journal of Molecular Liquids 188 (2014), 155–161.
  • [18]       N. T. Eldade and M. Y. Abou-Zeid, Homotopy perturbation method for MHD pulsatile non-Newtonian nanofluid flow with heat transfer through a non-Darcy porous medium, Journal of Egyptian Mathematical Society, 25 (2017), 375-381, DOI: 10.1016/j.joems.2017.05.003.
  • [19]       M. Fakour, D. D. Ganji, A. Khalili, and A. Bakhshi, Heat transfer in nanofluvd MHD flow in a channel with permeable wall, Heat Transfer Research 48 (2017), 221–238.
  • [20]       M. Fakour, A. Rahbari, K. Erfan, and D. D. Ganji, Nanofluid thin film flow and heat transfer over an unsteady stretching elastic sheet by LSM, Journal of Mechanical Science and Technology, 32 (2018), 177–183.
  • [21]       M. Fayz-Al-Asad, M. N. Alam, C. Tun¸c, and M. M. A. Sarker, Heat Transport Exploration of Free Convection Flow inside Enclosure Having Vertical Wavy Walls, J. Appl. Comput. Mech., 7(2) (2021), 520-527.
  • [22]       S. S. Ghadikolahi, Kh. Hosseinzadeh, and D. D. Ganji, Analysis of unsteady MHD Eyring-Powell squeezing flow in stretching channel with considering thermal radiation and Joule heating effect using AGM, Case Studies in Thermal Engineering, 10 (2017), 579–594. DOI: 10.1016/j.csite.2017.11.004.
  • [23]       Kh. Hosseinzadeh, M. Alizadeeh, and D. D. Ganji, Hydrothermal analysis on MHD squeezing nanofluid flow in parallel plates by analytical method, International Journal of Mechanical and Material Engineering, 4 (2018), 1–12.
  • [24]       Kh. Hosseinzadeh, M. Alizadeh, and D. D. Ganji, Hydrothermal analysis on MHD squeezing nanofluid flow in parallel plates by analytical method, International Journal of Mechanical and Materials Engineering, 143 (2020), 39–52.
  • [25]       E. Hosseini, Gh. BaridLoghmani, M. Heydari, and M. M. Rashidi, A numerical simulation of MHD flow and Radiation heat transfer of nanofluid through a porous medium with variable surface heat flux and chemical reaction, Journal of Mathematical Extension, 13 (2019), 31–67.
  • [26]       M. Madhu and N. Kishan, Finite element analysis of MHD viscoelastic nanofluid flow over a stretching sheet with radiation, Procedia Engineering, 127 (2015), 432–439.
  • [27]       P. Mohan Khrishna, R. Prakash Sharma, and N. Sandeep, Boundary layer analysis of persistent moving horizontal needle in Blasius and Sakiadis magnetohydrodynamic radiative nanofluid flow, Nuclear Engineering Technology, 49 (2017), 1654–1659.
  • [28]       T. J. Moore and M. R. Jones, Solving nonlinear heat transfer problems using variation of parameters, International Journal of Thermal Sciences, 93 (2015), 29–35.
  • [29]       S. Mosayebidorcheh, M. Rahimi-Gorji, D. D. Ganji, and T. Moayebidorcheh, Transient thermal behavior of radial fins of rectangular, triangular and hyperbolic profiles with temperature-dependent properties using DTM-FDM, Journal of Central South University, 24(3) (2017), 675–682.
  • [30]       M. Mustafa, T. Hayat and S. Obadiat, On heat and mass transfer in an unsteady squeezing flow between parallel plates, Mechanica, 47 (2012), 1581–1589.
  • [31]       M. K. Nayak, F. Mabood, and O. D. Makinde, Heat transfer and buoyancy-driven convective MHD flow of nanoflu- ids impinging over a thin needle moving in a parallel stream influenced by Prandtl number, Heat Transfer—Asian Research (2019), 1–18.
  • [32]       M. K. Nayak, A. Wakif, I. L. Animasaun, and M. Saidi Hassani Alaoui, Numerical differential quadrature exami- nation of steady mixed convection nanofluid flows over and isothermal thin needle conveying metallic and metallic oxide nanomaterials: A comparative investigation, Arabian Journal for Science and Engineering, (2020), DOI: 10.1007/s13369–020–04420.
  • [33]       O. Pourmehran, M. M. Sarafraz, M. Rahimi-Gorji, and D. D. Ganji, Rheological behaviour of various metal-based nano-fluids between rotating discs: a new insight, Journal of the Taiwan Institute of Chemical Engineers (2018), Article ID:644800.
  • [34]       A. Rahbari, M. Fakour, A. Hamzehnezhad, A. Akbari, M. Vakilabadi, and D. D. Ganji, Heat transfer and fluid flow with nanoparticles through porous vessels in a magnetvc field: A quasi one dimensional analytvcal approach, Mathematical Biosciences, 283 (2017), 38–47.
  • [35]       M. Rahimi-Gorji, O. Pourmehran, M. Hatami, and D. D. Ganji, Statistical optimization of microchannel heat sink (MCHS) geometry cooled by different nanofluids using RSM analysis, The European Physical Journal Plus, 130 (2016), 15022-15030.
  • [36]       J. V. Ramana Reddy, V. Sugunamma, and N. Sandeep, Thermophoresis and Brownian motion effects on unsteady MHD nanofluid flow over a slandering surface with slip effects, Alexandria Engineering Journal, (2017), DOI: 10.1016/j.aej.2017.02.014.
  • [37]       H. Rezazadeh, J. Sab’u, A. Zabihi, R. Ansari, and C. Tun¸c, Implementation of solition solutions for nonlinear Schr¨odinger equation with variable coefficients, Nonlinear Stud., 29(2) (2022), 457-476.
  • [38]       S. N. A. Salleh, N. Bachok, N. Md. Arifin, F. Md. Ali, and I. Pop, Stability analysis of mixed convection flow towards moving a thin needle in nanofluid, Applied Science, 8 (2018), 842.
  • [39]       M. Sheikholeslami and M. M. Bhatti, Forced convection of nanofluid in presence of constant magnetic field considering shape effects of nanoparticles, International Journal of Heat and Mass Transfer, 111 (2017), 1039–1049.
  • [40]       W. Sikander, N. Ahmed, U. Khan, and S. T. Mohyud-Din, Coupling of optimal variation of parameters method with Adomian’spolynominals for nonlinear equations representing fluid flow in different geometrics, Neural Comput and Applic, 30 (2018), 3431–3444.
  • [41]       W. Sikandar, U. Khan, N. Ahmed, and S. T. Mohyud-Din, Variation of parameters method with an auxiliary parameter for initial value problems, Ain Shams Engineering Journal, 9 (2018), 1959–1963. DOI: 10.1016/j.asej.2016.09.014.
  • [42]       M. G. Sobamowo, L. O. Jayesimi, and M. A. Waheed, Chebyshev specteral collocation method for flow and heat transfer in magnetohydrodynamic dissipative carreunanofluid over a streteching sheet with internal heat generation, AUT Journal of Mechanical Engineering, 3 (2019), 3–14.
  • [43]       C. Sulochana, G. P. Ashwinkumar, and N. Sandeep, Joule heating effect on a continuously moving thin needle in MHD Sakiadis flow with thermophoresis and Brownian moment, The European Physical Journal Plus, (2017), DOI: 10.1140/epjp/i2017-11633-3.
  • [44]       R. Trimibitas, T. Grosan, and I. Pop, Mixed convective boundary layer flow along vertical thin needle in nanofluids, International Journal of Numerical Methods for Heat and Fluid Flow, 24 (2014), 579–594.
  • [45]       M. J. Uddin, M. N. Kabir, O. A. Beg, and Y. Alginahi, Chebyshev collocation computation of magneto- bioconvectionnanofluid flow over a wedge with multiple slips and magnetic induction, Journal of Nanomaterials Nanoengineering and Nanosystems, 232 (2018), 109–122.
  • [46]       M. J. Uddin, P. Rana, O. Anwar Beg, and A. I. Md. Ismail, Finite element simulation of magnetohydrodynamic convective nanofluid slip flow in porous media with nonlinear radiation, Alexandria Engineering Journal, 55 (2016), 1305–1319.
  • [47]       M. Usman, F. A. Soomro, R. U. Haq, W. Wang, and O. Defterli, Thermal and velocity slip effects on Casson- nanofluid flow over an inclined permeable stretching cylinder via collocation method, International Journal of Heat and Mass Transfer, 122 (2018), 1255–1263.
  • [48]       A. Zabihi, J. Torabi, and R. Ansari, Effects of geometric nonlinearity on the pull-in instability of circular mi- croplates based on modified strain gradient theory, Physica Scripta, 95 (2020), 115204.
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