Geometry Shape Effects of Nanoparticles on Fluid Heat Transfer Through Porous Channel

[1] A. Kargar, M. Akbarzade, Analytical solution of natural convection flow of a non-Newtonian fluid between two vertical parallel plates using the Homotopy Perturbation Method, World Applied Science Journal 20 (2002) 1459- 1465.

[2] O. Pourmehran, M. Rahimi-Gorji, M. Hatami, S.A.R. Sahebi, G. Domairry, Numerical optimization of microchannel heat sink (MCHS) performance cooled by KKL based nanofluids in saturated porous medium, Journal of the Taiwan Institute of Chemical Engineering 55(2015) 49-68.

[3] S.E. Ghasemi, M. Hatami, A.K. Sarokalaine, D.D. Ganji, Study on blood flow containing nanoparticles through porous arteries in presence of magnetic field using analytical methods, Physica E: Low-dimensional System and Nanostructures 70 (2015) 146-156.

[4] M. Fakour, A. Vahabzadeh, D.D. Ganji, M. Hatami, Analytical study of micropolar fluid flow and heat transfer in a channel with permeable walls, Journal of Molecular Liquids 204(2015) 198-204.

[5] M. Hatami, D. Jing, Optimization of a lid-driven T-shaped porous cavity to improve the nanofluids mixed convection heat transfer, Journal of Molecular Liquids 231(2017) 620-631.

[6] S.E. Ghasemi, M. Hatami, G.H.R. Mehdizadeh Ahangar, D.D. Ganji, Electro hydrodynamic flow analysis in a circular cylindrical conduit using least square method, Journal of Electrostatics 72(2014) 47-52.

[7] M. Hatami, M.Sheikholeslami, G.Domairry, High accuracy analysis for motion of a spherical particle  in plane Couette fluid flow by Multi-step Differential Transformation Method, Powder Technology 260(2014) 59-67.

[8] M. Hatami, D. Song, D.D. Jing, Optimization of a circular-wavy cavity filled by nanofluid under the natural convection heat transfer condition, International Journal of Heat and Mass Transfer 98 (2016) 758-767.

[9] M. Hatami, D.D. Ganji, Motion of a spherical particle on a rotating parabola using Lagrangian and high accuracy multi-step differential transformation method, Powder Technology 258 (2014) 94-98.

[10] W. Tang, D. Jing, Natural convection heat transfer in a nanofluid-filled cavity with double sinusoidal wavy walls of various phase deviations, International Journal of Heat and Mass Transfer 115 (2017) 430-440.

[11] M. Hatami, M. Sheikholeslami, D.D. Ganji, Nanofluid flow and heat transfer in an asymmetric porous channel with expanding or contracting wall, J. of Molecular Liquids 195 (2014) 230-239.

[12] S.U.S. Choi, Engineering thermal conductivity of fluids with nanoparticles, Development and Application of Non-Newtonian Flows 66 (1995) 99-105.

[13] 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.

[14] M.G. Sobamowo, A.T. Akinshilo, On the analysis of squeezing flow of nanofluid between two parallel plates under the influence of magnetic field, Alexandria Engineering Journal 57 (2018) 1413-1423.

[15] W.A. Khan, A. Aziz, Double diffusive natural convection boundary layer flow in a porous medium saturated with a nanofluid over a vertical plate, prescribed surface heat, solute and nanofluid fluxes, International Journal of Thermal Science 50 (2011) 2154-2160.

[16] W.A. Khan, A. Aziz, Natural convective boundary layer flow over a vertical plate with uniform surface heat flux, International Journal of Thermal Science 50 (2011) 1207-1217.

[17] A.T. Akinshilo, J.O. Olofinkua, 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) 258-266.

[18] M.R. Hashimi, T. Hayat, A. Alsaedi, On the analytic solutions for squeezing flow of nanofluids between parallel disks, Nonlinear Analysis Modeling and Control 17(4) (2014) 418-430.

[19] M. Sheikholeslami, M.K. Sadoughi, Mesocopic method for MHD nanofluid flow inside a porous cavity considering various shapes of nanoparticles, International Journal of Heat and Mass Transfer 113 (2017) 106-114.

[20] E. Sourtiji, M. Gorji-Bandpy, D.D. Ganji, S.F. Hosseinizadeh, Numerical analysis of mixed convective heat transfer of Al2O3-water nanofluid in a ventilated cavity considering different positions of the outlet port, Powder Technology 262 (2014) 71-81.

[21] A. Albanese, P.S. Tang, W.C.W. Chan, The effect of nanoparticle size, shape and surface chemistry on biological systems, A. Reviews of Biomedical Engineering 14 (1) (2012) 1-16.

[22] J.L. Rodriguez-Lopez, J.M. Montejano-Carrizales, J.P. Palomares-Baez, M.J. Yacamas, Size effect and shapes stability of nanoparticles, Key Engineering Material 444(2010) 47-68.

[23] D.H. Jo, J.H. Kim, T.G. Lee, J.H. Kim, Size, surface charge and shape determine therapeutic effects of nanoparticles on brain and retinal diseases, Nanomedication: Nanotechnology Biology and Medicine 11 (7) (2015) 1603-1611.

[24] M. Sheikholeslami, M.M. Rashidi, D.M. Alsaad, F. Firouzi, H.B. Rokni, G. Domairry, Steady nanofluid flow between parallel plates considering thermophoresis and Brownian effect, Journal of King Saud University - Engineering Science 49 (4) (2015) 6-15.

[25] A.A. Joneidi, D.D. Ganji, M. Babaelah, Differential transform method to determine fin efficiency of convective straight fins with temperature dependent thermal conductivity, International Communication in Heat and Mass Transfer 39 (2009) 757-762.

[26] . Filobello-Niño,H. Vazquez-Leal, K. Boubaker, Y. Khan, A. Perez-Sesma, A. Sarmiento Reyes, V.M. Jimenez-Fernandez,A. Diaz-Sanchez, A., Herrera- May, J. Sanchez-Orea, K. Pereyra-Castro, Perturbation Method as a Powerful Tool to Solve Highly Nonlinear Problems: The Case of Gelfand’s Equation, Asian Journal of Mathematics and Statistics 3(2) (2013) 76-82.

[27] M. Hatami, Nanoparticles migration around the heated cylinder during the RSM optimization of a wavy-wall enclosure, Advanced Powder Technologgy 28 (2017) 890-899.

[28] Z. Ziabakhsh, G. Domairry, Analytic solution of natural convection flow of a non-Newtonian fluid between two vertical flat plates using homotopy analysis method, Communication Nonlinear Science Numumerical Simulation 14 (2009) 1868-1880.

[29] A. Mehmood, A. Ali, Analytic solution of three dimensional viscous flow and heat transfer over a stretching surface by homotopy analysis method, American Society of Mechanical Engineers 130 (2008) 21701-21707.

[30] H.A. Hoshyar, D.D. Ganji, A.R. Borranc, M. Falahatid, Flow behavior of unsteady incompressible Newtonian fluid flow between two parallel plates via homotopy analysis method, Latin American Journal of Solids and structures 12 (2015) 1859-1869.

[31] . Filobello-Niño,H. Vazquez-Leal, K. Boubaker, Y. Khan, A. Perez-Sesma, A. Sarmiento Reyes, V.M. Jimenez-Fernandez,A. Diaz-Sanchez, A., Herrera- May, J. Sanchez-Orea, K. Pereyra-Castro, Perturbation Method as a Powerful Tool to Solve Highly Nonlinear Problems: The Case of Gelfand’s Equation, Asian Journal of Mathematics and Statistics 3(2) (2013) 76-82.