Computational Analysis for Bioconvection of Microorganisms in Prandtl Nanofluid Darcy–Forchheimer Flow across an Inclined Sheet
暂无分享,去创建一个
M. Jaradat | H. Ali | M. Ajmal | Jianfeng Wang | Z. Mustafa | Bagh Ali | I. Siddique | S. Rehman
[1] D. Baleanu,et al. Boger nanofluid: significance of Coriolis and Lorentz forces on dynamics of rotating fluid subject to suction/injection via finite element simulation , 2022, Scientific Reports.
[2] N. Salamat,et al. Significance of Stephen blowing and Lorentz force on dynamics of Prandtl nanofluid via Keller box approach , 2021, International Communications in Heat and Mass Transfer.
[3] S. Shaw,et al. Bio-convective viscoelastic Casson nanofluid flow over a stretching sheet in the presence of induced magnetic field with Cattaneo–Christov double diffusion , 2021, International Journal of Biomathematics.
[4] P. Sibanda,et al. Entropy minimized MHD microrotations of Cross nanomaterials with cubic autocatalytic chemical reaction , 2021, Heat Transfer.
[5] Anwarud Din,et al. The function of nanoparticle’s diameter and Darcy-Forchheimer flow over a cylinder with effect of magnetic field and thermal radiation , 2021, Case Studies in Thermal Engineering.
[6] S. Rehman,et al. MHD Williamson Nanofluid Flow over a Slender Elastic Sheet of Irregular Thickness in the Presence of Bioconvection , 2021, Nanomaterials.
[7] N. Salamat,et al. Implication of Bio-convection and Cattaneo-Christov heat flux on Williamson Sutterby nanofluid transportation caused by a stretching surface with convective boundary , 2021, Chinese Journal of Physics.
[8] O. Makinde,et al. Interfacial layer and shape effects of modified Hamilton’s Crosser model in entropy optimized Darcy-Forchheimer flow , 2021 .
[9] Jingtan Chen,et al. Magnetic Dipole and Thermal Radiation Impacts on Stagnation Point Flow of Micropolar Based Nanofluids over a Vertically Stretching Sheet: Finite Element Approach , 2021, Processes.
[10] Ali Ahmadian,et al. First Solution of Fractional Bioconvection with Power Law Kernel for a Vertical Surface , 2021, Mathematics.
[11] Imran Siddique,et al. Soret and Radiation Effects on Mixture of Ethylene Glycol-Water (50%-50%) Based Maxwell Nanofluid Flow in an Upright Channel , 2021, Complex..
[12] B. A. Pansera,et al. Numerical computation of buoyancy and radiation effects on MHD micropolar nanofluid flow over a stretching/shrinking sheet with heat source , 2021 .
[13] F. Mabood,et al. Bioconvective flow of viscoelastic Nanofluid over a convective rotating stretching disk , 2020 .
[14] A. Alshomrani. Numerical Investigation for Bio-convection Flow of Viscoelastic Nanofluid with Magnetic Dipole and Motile Microorganisms , 2020, Arabian Journal for Science and Engineering.
[15] D. Dey,et al. Dusty nanofluid flow with bioconvection past a vertical stretching surface , 2020 .
[16] M. Irfan,et al. Unsteady MHD Bionanofluid Flow in a Porous Medium with Thermal Radiation near a Stretching/Shrinking Sheet , 2020, Mathematical Problems in Engineering.
[17] Y. Chu,et al. Significance of activation energy, bio-convection and magnetohydrodynamic in flow of third grade fluid (non-Newtonian) towards stretched surface: A Buongiorno model analysis , 2020 .
[18] R. R. Kairi,et al. Thermosolutal Marangoni Impact on Bioconvection in Suspension of Gyrotactic Microorganisms Over an Inclined Stretching Sheet , 2020 .
[19] P. Kumam,et al. Numerical investigation for rotating flow of MHD hybrid nanofluid with thermal radiation over a stretching sheet , 2020, Scientific Reports.
[20] M. Bilal,et al. Numerical analysis for the non-Newtonian flow over stratified stretching/shrinking inclined sheet with the aligned magnetic field and nonlinear convection , 2020, Archive of Applied Mechanics.
[21] S. Motsa,et al. MHD bioconvective radiative flow of chemically reactive Casson nanofluid from a vertical surface with variable transport properties , 2020 .
[22] M. Razzaghi,et al. Numerical Simulation of Flow over Non-Linearly Stretching Sheet Considering Chemical Reaction and Magnetic Field , 2020, Mathematics.
[23] S. Rehman,et al. The effect of flow distribution on heat and mass transfer of MHD thin liquid film flow over an unsteady stretching sheet in the presence of variational physical properties with mixed convection , 2020 .
[24] Ali J. Chamkha,et al. Heat and mass transfer analysis of unsteady hybrid nanofluid flow over a stretching sheet with thermal radiation , 2020, SN Applied Sciences.
[25] Stanford Shateyi,et al. On the Numerical Analysis of Unsteady MHD Boundary Layer Flow of Williamson Fluid Over a Stretching Sheet and Heat and Mass Transfers , 2020, Comput..
[26] K. Jabeen,et al. Analysis of MHD Fluids around a Linearly Stretching Sheet in Porous Media with Thermophoresis, Radiation, and Chemical Reaction , 2020 .
[27] Hossam A. Nabwey,et al. MHD Bioconvection Flow and Heat Transfer of Nanofluid through an Exponentially Stretchable Sheet , 2020, Symmetry.
[28] K. Ali,et al. Study of Heat and Mass Transfer in MHD Flow of Micropolar Fluid over a Curved Stretching Sheet , 2020, Scientific Reports.
[29] P. Thounthong,et al. Entropy generation in bioconvection nanofluid flow between two stretchable rotating disks , 2020, Scientific Reports.
[30] B. J. Gireesha,et al. Exponential space-dependent heat generation impact on MHD convective flow of Casson fluid over a curved stretching sheet with chemical reaction , 2020, Journal of Thermal Analysis and Calorimetry.
[31] M. Y. Malik,et al. On magnetohydrodynamics Prandtl fluid flow in the presence of stratification and heat generation , 2020 .
[32] Rizwan Ali Naqvi,et al. Variable Viscosity Effects on Unsteady MHD an Axisymmetric Nanofluid Flow over a Stretching Surface with Thermo-Diffusion: FEM Approach , 2020, Symmetry.
[33] Ahmed Alsaedi,et al. Entropy generation minimization: Darcy-Forchheimer nanofluid flow due to curved stretching sheet with partial slip , 2020 .
[34] Y. Daniel,et al. Slip role for unsteady MHD mixed convection of nanofluid over stretching sheet with thermal radiation and electric field , 2020, Indian Journal of Physics.
[35] W. Ibrahim,et al. MHD slip flow of upper-convected Maxwell nanofluid over a stretching sheet with chemical reaction , 2020 .
[36] P. S. Reddy,et al. Impact of chemical reaction and double stratification on heat and mass transfer characteristics of nanofluid flow over porous stretching sheet with thermal radiation , 2020 .
[37] S. Nadeem,et al. Impact of induced magnetic field on second-grade nanofluid flow past a convectively heated stretching sheet , 2020, Applied Nanoscience.
[38] Yufeng Nie,et al. Multiple slip effects on MHD unsteady viscoelastic nano-fluid flow over a permeable stretching sheet with radiation using the finite element method , 2019, SN Applied Sciences.
[39] P. Sibanda,et al. Nonlinear Radiation in Bioconvective Casson Nanofluid Flow , 2019, International Journal of Applied and Computational Mathematics.
[40] G. Sakthivel,et al. Boundary layer flow of nanofluids to analyse the heat absorption/generation over a stretching sheet with variable suction/injection in the presence of viscous dissipation , 2018, International Journal of Ambient Energy.
[41] M. Nandeppanavar,et al. MHD flow and heat transfer for the upper-convected Maxwell fluid over a stretching sheet , 2012 .
[42] Sohail Nadeem,et al. Peristaltic flow of a Prandtl fluid model in an asymmetric channel , 2012 .
[43] K. Bhattacharyya. Effects of heat source/sink on MHD flow and heat transfer over a shrinking sheet with mass suction , 2011 .
[44] Rafael Cortell,et al. Viscous flow and heat transfer over a nonlinearly stretching sheet , 2007, Appl. Math. Comput..
[45] L. Crane. Flow past a stretching plate , 1970 .
[46] Turgut Sarpkaya,et al. Flow of non‐Newtonian fluids in a magnetic field , 1961 .
[47] D. Pal,et al. HEAT AND MASS TRANSFER OF A NON-NEWTONIAN JEFFREY NANOFLUID OVER AN EXTRUSION STRETCHING SHEET WITH THERMAL RADIATION AND NONUNIFORM HEAT SOURCE/SINK , 2020 .
[48] N. A. Zainal,et al. Aligned Magnetic Field Effects on Flow and Heat Transfer of the Upper-Convected Maxwell Fluid over a Stretching/Shrinking Sheet , 2017 .
[49] Stephen U. S. Choi. Enhancing thermal conductivity of fluids with nano-particles , 1995 .