Triple solutions of micropolar nanofluid in the presence of radiation over an exponentially preamble shrinking surface: Convective boundary condition
暂无分享,去创建一个
Jawad Raza | Ilyas Khan | Liaquat Ali Lund | Zurni Omar | Z. Omar | I. Khan | J. Raza | L. A. Lund
[1] Aurangzaib,et al. Micropolar fluid flow and heat transfer over an exponentially permeable shrinking sheet , 2016 .
[2] Jiajia Niu,et al. Dual solutions for flow and radiative heat transfer of a micropolar fluid over stretching/shrinking sheet , 2012 .
[3] Sujit Kumar Khan,et al. On heat and mass transfer in a viscoelastic boundary layer flow over an exponentially stretching sheet , 2006 .
[4] M. Sagheer,et al. Investigation of free convection in micropolar nanofluid with induced magnetic field , 2019, The European Physical Journal Plus.
[5] Z. Shah,et al. Radiative Heat and Mass Transfer Analysis of Micropolar Nanofluid Flow of Casson Fluid Between Two Rotating Parallel Plates With Effects of Hall Current , 2018, Journal of Heat Transfer.
[6] K. Nisar,et al. Heat transfer analysis in sodium alginate based nanofluid using MoS2 nanoparticles: Atangana–Baleanu fractional model , 2020 .
[7] Z. Omar,et al. Numerical Investigation of Multiple Solutions for Caputo Fractional-Order-Two Dimensional Magnetohydrodynamic Unsteady Flow of Generalized Viscous Fluid over a Shrinking Sheet Using the Adams-Type Predictor-Corrector Method , 2019, Coatings.
[8] Besthapu Prabhakar,et al. Thermal radiation and slip effects on MHD stagnation point flow of non-Newtonian nanofluid over a convective stretching surface , 2017, Neural Computing and Applications.
[9] B. Mahanthesh,et al. Multiple slip effects on MHD non-Newtonian nanofluid flow over a nonlinear permeable elongated sheet , 2019, Multidiscipline Modeling in Materials and Structures.
[10] I. Mustafa,et al. Enhancement in heat and mass transfer over a permeable sheet with Newtonian heating effects on nanofluid: Multiple solutions using spectral method and stability analysis , 2019, Pramana.
[11] Azizan Saaban,et al. MHD micropolar nanofluid flow over an exponentiallystretching/shrinking surface: triple solutions , 2019 .
[12] C. Sulochana,et al. Dual solutions for unsteady mixed convection flow of MHD micropolar fluid over a stretching/shrinking sheet with non-uniform heat source/sink , 2015 .
[13] Azizah Mohd Rohni,et al. Stefan Blowing and Slip Effects on Unsteady Nanofluid Transport Past a Shrinking Sheet: Multiple Solutions , 2019, Heat Transfer-Asian Research.
[14] El-Sayed M. Sherif,et al. Stability analysis and multiple solution of Cu–Al2O3/H2O nanofluid contains hybrid nanomaterials over a shrinking surface in the presence of viscous dissipation , 2020 .
[15] Stephen U. S. Choi. Enhancing thermal conductivity of fluids with nano-particles , 1995 .
[16] Ilyas Khan,et al. Quadruple solutions of mixed convection flow of magnetohydrodynamic nanofluid over exponentially vertical shrinking and stretching surfaces: Stability analysis , 2019, Comput. Methods Programs Biomed..
[17] S. Mohyud-Din,et al. Rotating flow of nanofluid due to exponentially stretching surface: An optimal study , 2019, Journal of Algorithms & Computational Technology.
[18] K. Nisar,et al. Caputo–Fabrizio fractional derivatives modeling of transient MHD Brinkman nanoliquid: Applications in food technology , 2020 .
[19] Kottakkaran Sooppy Nisar,et al. Effect of Viscous Dissipation in Heat Transfer of MHD Flow of Micropolar Fluid Partial Slip Conditions: Dual Solutions and Stability Analysis , 2019 .
[20] Kottakkaran Sooppy Nisar,et al. Triple Local Similarity Solutions of Darcy-Forchheimer Magnetohydrodynamic (MHD) Flow of Micropolar Nanofluid Over an Exponential Shrinking Surface: Stability Analysis , 2019, Coatings.
[21] Zafar Hayat Khan,et al. Hydromagnetic flow of ferrofluid in an enclosed partially heated trapezoidal cavity filled with a porous medium , 2020 .
[22] Mohammad Mehdi Rashidi,et al. Gegenbauer wavelets collocation-based scheme to explore the solution of free bio-convection of nanofluid in 3D nearby stagnation point , 2018, Neural Computing and Applications.
[23] I. Pop,et al. STAGNATION-POINT FLOW OVER A SHRINKING SHEET IN A MICROPOLAR FLUID , 2010 .
[24] K. Nisar,et al. Time fractional analysis of electro-osmotic flow of Walters’s-B fluid with time-dependent temperature and concentration , 2020 .
[25] Ilyas Khan,et al. Multiple solutions of Cu-C6H9NaO7 and Ag-C6H9NaO7 nanofluids flow over nonlinear shrinking surface , 2019, Journal of Central South University.
[26] Anwar Shahid,et al. Entropy generation on the interaction of nanoparticles over a stretched surface with thermal radiation , 2019, Colloids and Surfaces A: Physicochemical and Engineering Aspects.
[27] Ilyas Khan,et al. Magnetohydrodynamic (MHD) Flow of Micropolar Fluid with Effects of Viscous Dissipation and Joule Heating Over an Exponential Shrinking Sheet: Triple Solutions and Stability Analysis , 2020, Symmetry.
[28] M. Turkyilmazoglu. Multiple Solutions of Hydromagnetic Permeable Flow and Heat for Viscoelastic Fluid , 2011 .
[29] S Nadeem,et al. Stability analysis of Cu–H2O nanofluid over a curved stretching–shrinking sheet: existence of dual solutions , 2019, Canadian Journal of Physics.
[30] Hashim,et al. Multiple solutions for MHD transient flow of Williamson nanofluids with convective heat transport , 2019, Journal of the Taiwan Institute of Chemical Engineers.
[31] Kottakkaran Sooppy Nisar,et al. Dual Solutions and Stability Analysis of Micropolar Nanofluid Flow with Slip Effect on Stretching/Shrinking Surfaces , 2019, Energies.
[32] Taza Gul,et al. Thin Film Flow of Micropolar Fluid in a Permeable Medium , 2019, Coatings.
[33] Ilyas Khan,et al. Mathematical analysis of magnetohydrodynamic (MHD) flow of micropolar nanofluid under buoyancy effects past a vertical shrinking surface: dual solutions , 2019, Heliyon.
[34] Ilyas Khan,et al. Linear stability analysis of MHD flow of micropolar fluid with thermal radiation and convective boundary condition: Exact solution , 2019, Heat Transfer-Asian Research.
[35] Jawad Raza,et al. Rheology of micropolar fluid in a channel with changing walls: Investigation of multiple solutions , 2016 .
[36] M. Turkyilmazoglu. Dual and triple solutions for MHD slip flow of non-Newtonian fluid over a shrinking surface , 2012 .
[37] El-Sayed M. Sherif,et al. Dual Solutions and Stability Analysis of a Hybrid Nanofluid over a Stretching/Shrinking Sheet Executing MHD Flow , 2020, Symmetry.
[38] E. Aly. Dual exact solutions of graphene–water nanofluid flow over stretching/shrinking sheet with suction/injection and heat source/sink: Critical values and regions with stability , 2019, Powder Technology.
[39] S Nadeem,et al. Numerical simulation of oscillatory oblique stagnation point flow of a magneto micropolar nanofluid , 2019, RSC advances.
[40] Azizah Mohd Rohni,et al. Stability analysis of Cu−C6H9NaO7 and Ag−C6H9NaO7 nanofluids with effect of viscous dissipation over stretching and shrinking surfaces using a single phase model , 2020, Heliyon.
[41] A. Saaban,et al. Effects of the viscous dissipation and chemical reaction on Casson nanofluid flow over the permeable stretching/shrinking sheet , 2020, Heat Transfer.
[42] Mikhail A. Sheremet,et al. Thermogravitational convection of magnetic micropolar nanofluid with coupling between energy and angular momentum equations , 2019 .
[43] Zafar Hayat Khan,et al. Non-Newtonian fluid flow around a Y-shaped fin embedded in a square cavity , 2020, Journal of Thermal Analysis and Calorimetry.
[44] M. Afrand,et al. A review on fuel cell types and the application of nanofluid in their cooling , 2019, Journal of Thermal Analysis and Calorimetry.
[45] D. Meade,et al. The Shooting Technique for the Solution of Two-Point Boundary Value Problems , 2007 .
[46] P. K. Kameswaran,et al. Homogeneous-heterogeneous reactions in micropolar fluid flow from a permeable stretching or shrinking sheet in a porous medium , 2013, Boundary Value Problems.
[47] I. Pop,et al. Heat transfer over a stretching surface with variable heat flux in micropolar fluids , 2008 .