A model development for thermal and solutal transport analysis in radiating entropy optimized and magnetized flow of nanomaterial by convectively heated stretched surface

[1]  S. Sarkar,et al.  Bioconvective chemically reactive entropy optimized Cross-nano-material conveying oxytactic microorganisms over a flexible cylinder with Lorentz force and Arrhenius kinetics , 2022, Math. Comput. Simul..

[2]  Sohail A. Khan,et al.  Entropy generation in chemically reactive flow of Reiner-Rivlin liquid conveying tiny particles considering thermal radiation , 2022, Alexandria Engineering Journal.

[3]  S. Sarkar,et al.  Magneto-thermo-bioconvection of a chemically sensitive Cross nanofluid with an infusion of gyrotactic microorganisms over a lubricious cylindrical surface: Statistical analysis , 2022, International Journal of Modelling and Simulation.

[4]  Liqiang Duan,et al.  Thermodynamic analysis of a novel tri-generation system integrated with a solar energy storage and solid oxide fuel cell – gas turbine , 2022, Applied Thermal Engineering.

[5]  Hao Dai,et al.  Entropy generation analysis on thermo-hydraulic characteristics of microencapsulated phase change slurry in wavy microchannel with porous fins , 2022, Applied Thermal Engineering.

[6]  K. Raghunath,et al.  Hall, Soret, and rotational effects on unsteady MHD rotating flow of a second-grade fluid through a porous medium in the presence of chemical reaction and aligned magnetic field , 2022, International Communications in Heat and Mass Transfer.

[7]  Hang Xu,et al.  Modelling convective transport of hybrid nanofluid in a lid driven square cavity with consideration of Brownian diffusion and thermophoresis , 2022, International Communications in Heat and Mass Transfer.

[8]  Fahad S. Al-Mubaddel,et al.  Magnetohydrodynamic squeezing Casson nanofluid flow between parallel convectively heated disks , 2022, International Journal of Modern Physics B.

[9]  R. Kumar,et al.  Impact of exponential form of internal heat generation on water-based ternary hybrid nanofluid flow by capitalizing non-Fourier heat flux model , 2022, Case Studies in Thermal Engineering.

[10]  R. J. P. Gowda,et al.  Heat and mass transfer analysis of radiative fluid flow under the influence of uniform horizontal magnetic field and thermophoretic particle deposition , 2022, Waves in Random and Complex Media.

[11]  G. Srinivas,et al.  Numerical solution of MHD free convective Jeffrey fluid of variable viscosity with chemical reaction and heat source , 2022, Materials Today: Proceedings.

[12]  Mair Khan,et al.  A permeable squeezed flow analysis of Maxwell fluid near a sensor surface with radiation and chemical reaction , 2022, Chemical Physics.

[13]  S. Sarkar,et al.  Bioconvection in non-Newtonian nanofluid near a perforated Riga plate induced by haphazard motion of nanoparticles and gyrotactic microorganisms in the attendance of thermal radiation, and Arrhenius chemical reaction: Sensitivity analysis , 2022, International Journal of Ambient Energy.

[14]  Awais Ahmed,et al.  Mathematical modelling of unsteady Oldroyd-B fluid flow due to stretchable cylindrical surface with energy transport , 2022, Ain Shams Engineering Journal.

[15]  Nehad Ali Shah,et al.  Insight into the motion of water conveying three kinds of nanoparticles shapes on a horizontal surface: Significance of thermo-migration and Brownian motion , 2022, Surfaces and Interfaces.

[16]  G. Kalpana,et al.  Numerical study on the combined effects of Brownian motion and thermophoresis on an unsteady magnetohydrodynamics nanofluid boundary layer flow , 2022, Math. Comput. Simul..

[17]  H. Alsulami,et al.  A study of heat and mass transfer of Non-Newtonian fluid with surface chemical reaction , 2022, Journal of the Indian Chemical Society.

[18]  D. Baleanu,et al.  Impact of activation energy and MHD on Williamson fluid flow in the presence of bioconvection , 2022, Alexandria Engineering Journal.

[19]  Xiaomin Liu,et al.  A comparative study of unsteady MHD Falkner-Skan wedge flow for non-Newtonian nanofluids considering thermal radiation and activation energy , 2022, Chinese Journal of Physics.

[20]  Hongguang Sun,et al.  MHD flow, radiation heat and mass transfer of fractional Burgers' fluid in porous medium with chemical reaction , 2022, Comput. Math. Appl..

[21]  Sohail A. Khan,et al.  Irreversibility analysis in hydromagnetic Reiner-Rivlin nanofluid with quartic autocatalytic chemical reactions , 2022, International Communications in Heat and Mass Transfer.

[22]  Obaid Ullah Mehmood,et al.  Numerical analysis of hydromagnetic transport of Casson nanofluid over permeable linearly stretched cylinder with Arrhenius activation energy , 2022, International Communications in Heat and Mass Transfer.

[23]  Abdullah K. Alanazi,et al.  Cattaneo-Christov heat and mass flux effect on upper-convected Maxwell nanofluid with gyrotactic motile microorganisms over a porous sheet , 2022, Sustainable Energy Technologies and Assessments.

[24]  T. Hayat,et al.  Entropy optimization in a fourth grade nanofluid flow over a stretchable Riga wall with thermal radiation and viscous dissipation , 2021 .

[25]  T. Hayat,et al.  Entropy optimized flow of Reiner-Rivlin nanofluid with chemical reaction subject to stretchable rotating disk , 2021, Alexandria Engineering Journal.

[26]  Ying Yang,et al.  Heat transfer and entropy generation in two layered electroosmotic flow of power-law nanofluids through a microtube , 2021 .

[27]  R. Naveen Kumar,et al.  Slip flow of Casson–Maxwell nanofluid confined through stretchable disks , 2021, Indian Journal of Physics.

[28]  Sohail A. Khan,et al.  Melting heat transportation in radiative flow of nanomaterials with irreversibility analysis , 2021 .

[29]  T. Hayat,et al.  On MHD convective flow of Williamson fluid with homogeneous-heterogeneous reactions: A comparative study of sheet and cylinder , 2021 .

[30]  T. Hayat,et al.  Unsteady flow of nanofluid through porous medium with variable characteristics , 2020 .

[31]  M. Mustafa,et al.  A study of heat transfer and entropy generation in von Kármán flow of Reiner-Rivlin fluid due to a stretchable disk , 2020 .

[32]  M. Y. Malik,et al.  Exploration of cubic autocatalysis and thermal relaxation in a non-Newtonian flow field with MHD effects , 2020 .

[33]  S. G,et al.  Significance of thickness of paraboloid of revolution and buoyancy forces on the dynamics of Erying–Powell fluid subject to equal diffusivity kind of quartic autocatalysis , 2020 .

[34]  N. Salamat,et al.  Analysis of entropy generation for MHD flow of viscous fluid embedded in a vertical porous channel with thermal radiation , 2020, Alexandria Engineering Journal.

[35]  L. Forbes Steady flow of a Reiner-Rivlin fluid between rotating plates , 2018, Physics of Fluids.

[36]  M. Mustafa,et al.  A numerical treatment for partial slip flow and heat transfer of non-Newtonian Reiner-Rivlin fluid due to rotating disk , 2018, International Journal of Heat and Mass Transfer.

[37]  R. Khan,et al.  Simultaneous effects of melting heat transfer and inclined magnetic field flow of tangent hyperbolic fluid over a nonlinear stretching surface with homogeneous–heterogeneous reactions , 2017 .

[38]  O. Makinde,et al.  Bioconvection in MHD nanofluid flow with nonlinear thermal radiation and quartic autocatalysis chemical reaction past an upper surface of a paraboloid of revolution , 2016 .

[39]  Mikhail A. Sheremet,et al.  Combined effect of variable viscosity and thermal conductivity on mixed convection flow of a viscous fluid in a vertical channel in the presence of first order chemical reaction , 2016 .

[40]  F. X. Grau,et al.  Mass transfer rate of a first-order chemical reaction on a wall at high Schmidt numbers , 2014 .

[41]  S. Mukhopadhyay MHD boundary layer flow and heat transfer over an exponentially stretching sheet embedded in a thermally stratified medium , 2013 .

[42]  R. A. Gorder,et al.  Steady revolving flow and heat transfer of a non-Newtonian Reiner–Rivlin fluid , 2012 .

[43]  Liancun Zheng,et al.  Analysis of MHD thermosolutal Marangoni convection with the heat generation and a first-order chemical reaction , 2012 .

[44]  Nazar Roslinda,et al.  Numerical solution of the boundary layer flow over an exponentially stretching sheet with thermal radiation , 2009 .

[45]  J. Buongiorno Convective Transport in Nanofluids , 2006 .

[46]  William W. Yu,et al.  ANOMALOUSLY INCREASED EFFECTIVE THERMAL CONDUCTIVITIES OF ETHYLENE GLYCOL-BASED NANOFLUIDS CONTAINING COPPER NANOPARTICLES , 2001 .

[47]  Stephen U. S. Choi Enhancing thermal conductivity of fluids with nano-particles , 1995 .

[48]  A. Bejan Second law analysis in heat transfer , 1980 .

[49]  R. Rivlin,et al.  The hydrodynamics of non-Newtonian fluids. I , 1948, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.

[50]  M. Reiner,et al.  A Mathematical Theory of Dilatancy , 1945 .

[51]  M. Shamshuddin,et al.  Characteristics of thermophoresis and Brownian motion on radiative reactive micropolar fluid flow towards continuously moving flat plate: HAM solution , 2022, Math. Comput. Simul..