Rotating 3D Flow of Hybrid Nanofluid on Exponentially Shrinking Sheet: Symmetrical Solution and Duality
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Dumitru Baleanu | Zurni Omar | Ilyas Khan | Liaquat Ali Lund | Sumera Dero | Z. Omar | D. Baleanu | I. Khan | S. Dero | L. A. Lund
[1] 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..
[2] 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 .
[3] Rahmat Ellahi,et al. Convective heat transfer flow of nanofluid in a porous medium over wavy surface , 2018, Physics Letters A.
[4] 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.
[5] Derek B. Ingham,et al. Mixed Convection Boundary-Layer Flow Near the Stagnation Point on a Vertical Surface in a Porous Medium: Brinkman Model with Slip , 2009 .
[6] M. Nayak. MHD 3D flow and heat transfer analysis of nanofluid by shrinking surface inspired by thermal radiation and viscous dissipation , 2017 .
[7] L. Crane. Flow past a stretching plate , 1970 .
[8] Jawad Raza,et al. Magnetohydrodynamic flow of Cu–Fe3O4/H2O hybrid nanofluid with effect of viscous dissipation: dual similarity solutions , 2020, Journal of Thermal Analysis and Calorimetry.
[9] Ali J. Chamkha,et al. Magnetohydrodynamic flow of molybdenum disulfide nanofluid in a channel with shape effects , 2019, Multidiscipline Modeling in Materials and Structures.
[10] Mohammad Mehdi Rashidi,et al. Entropy Generation on MHD Casson Nanofluid Flow over a Porous Stretching/Shrinking Surface , 2016, Entropy.
[11] Najiyah Safwa Khashi'ie,et al. Mixed Convective Flow and Heat Transfer of a Dual Stratified Micropolar Fluid Induced by a Permeable Stretching/Shrinking Sheet , 2019, Entropy.
[12] 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.
[13] Muhammad Umair Ahmed Khan,et al. Stability Analysis and Dual Solutions of Micropolar Nanofluid over the Inclined Stretching/Shrinking Surface with Convective Boundary Condition , 2020, Symmetry.
[14] M. Afrand,et al. Measurement of thermal conductivity of ZnO–TiO2/EG hybrid nanofluid , 2016, Journal of Thermal Analysis and Calorimetry.
[15] I. Pop,et al. MHD flow and heat transfer over a permeable stretching/shrinking sheet in a hybrid nanofluid with a convective boundary condition , 2019, International Journal of Numerical Methods for Heat & Fluid Flow.
[16] T. Hayat,et al. MHD rotating flow of a viscous fluid over a shrinking surface , 2007 .
[17] Tarasankar DebRoy,et al. A computational procedure for finding multiple solutions of convective heat transfer equations , 2005 .
[18] Swati Mukhopadhyay,et al. Stability analysis for model-based study of nanofluid flow over an exponentially shrinking permeable sheet in presence of slip , 2019, Neural Computing and Applications.
[19] El-Sayed M. Sherif,et al. Dual Solutions and Stability Analysis of Magnetized Hybrid Nanofluid with Joule Heating and Multiple Slip Conditions , 2020, Processes.
[20] K. K. Pathak,et al. A computational study of mixed convective heat and mass transfer from a shrouded vertical non-isothermal fin array during dehumidification process , 2015 .
[21] Anthony M. J. Davis,et al. The effect of transpiration on self-similar boundary layer flow over moving surfaces , 2006 .
[22] Hashim,et al. A review on slip-flow and heat transfer performance of nanofluids from a permeable shrinking surface with thermal radiation: Dual solutions , 2017 .
[23] Kottakkaran Sooppy Nisar,et al. Convective Effect on Magnetohydrodynamic (MHD) Stagnation Point Flow of Casson Fluid over a Vertical Exponentially Stretching/Shrinking Surface: Triple Solutions , 2020, Symmetry.
[24] B. C. Sakiadis. Boundary‐layer behavior on continuous solid surfaces: I. Boundary‐layer equations for two‐dimensional and axisymmetric flow , 1961 .
[25] 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.
[26] Kottakkaran Sooppy Nisar,et al. Dual Solutions and Stability Analysis of Micropolar Nanofluid Flow with Slip Effect on Stretching/Shrinking Surfaces , 2019, Energies.
[27] I. Pop,et al. Hybrid nanofluid flow induced by an exponentially shrinking sheet , 2020 .
[28] B. Das,et al. A study of mixed convection heat transfer with condensation from a parallel plate channel , 2015 .
[29] Jawad Raza,et al. A Note on Some Solutions of Copper-Water (Cu-Water) Nanofluids in a Channel with Slowly Expanding or Contracting Walls with Heat Transfer , 2016 .
[30] I. Pop,et al. Hybrid nanofluid flow towards a stagnation point on an exponentially stretching/shrinking vertical sheet with buoyancy effects , 2020 .
[31] Najwa Najib,et al. Stability Analysis of Stagnation-Point Flow in a Nanofluid over a Stretching/Shrinking Sheet with Second-Order Slip, Soret and Dufour Effects: A Revised Model , 2018 .
[32] 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.
[33] Ilyas Khan,et al. Effects of Stefan Blowing and Slip Conditions on Unsteady MHD Casson Nanofluid Flow Over an Unsteady Shrinking Sheet: Dual Solutions , 2020, Symmetry.
[34] Jawad Raza,et al. Triple solutions of micropolar nanofluid in the presence of radiation over an exponentially preamble shrinking surface: Convective boundary condition , 2020, Heat Transfer.
[35] Hiemenz stagnation-point flow impinging on a biaxially stretching surface , 2018 .
[36] C. Sulochana,et al. Dual solutions of radiative MHD nanofluid flow over an exponentially stretching sheet with heat generation/absorption , 2015, Applied Nanoscience.
[37] Sujit Roy,et al. Performance analysis of internally helically v-grooved absorber tubes using nanofluid , 2020 .
[38] 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.
[39] 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.
[40] I. Pop,et al. Rotating flow over an exponentially shrinking sheet with suction , 2015 .