Flow of variable thermal conductivity fluid due to inclined stretching cylinder with viscous dissipation and thermal radiation

DOI10.1007/s10483-014-1824-6zbMath1294.76044OpenAlexW4376849292MaRDI QIDQ740424

Ahmed Alsaedi, Tasawar Hayat, Sadia Asad

Publication date: 2 September 2014

Published in: Applied Mathematics and Mechanics. (English Edition) (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10483-014-1824-6

zbMATH Keywords

variable thermal conductivitythermal radiationCasson fluidinclined stretching cylinder

Mathematics Subject Classification ID

Related Items (5)

Entropy generation optimization of MHD Jeffrey nanofluid past a stretchable sheet with activation energy and non-linear thermal radiation ⋮ Heat transfer analysis on <scp>MHD</scp> flow over a stretchable <scp>Riga</scp> wall considering <scp>Entropy</scp> generation rate: A numerical study ⋮ Transport phenomena in hydromagnetic convective Carreau nanoliquid flow over an elongating cylinder: A statistical approach ⋮ Mixed convection flow of viscoelastic nanofluid by a cylinder with variable thermal conductivity and heat source/sink ⋮ Mixed convection magnetohydrodynamics flow of a nanofluid with heat transfer: a numerical study

Cites Work

• Axisymmetric magnetohydrodynamic flow of micropolar fluid between unsteady stretching surfaces
• Notes on the homotopy analysis method: some definitions and theorems
• Three-dimensional flow of Oldroyd-B fluid over surface with convective boundary conditions
• Mixed convection flow along a stretching cylinder in a thermally stratified medium
• Effects of radiation and variable viscosity on unsteady MHD flow of a rotating fluid from stretching surface in porous medium
• Soret and dufour effects on magnetohydrodynamic (MHD) flow of Casson fluid
• MHD axisymmetric flow of third grade fluid between porous disks with heat transfer
• Soret and Dufour effects on MHD convective heat and mass transfer of a power-law fluid over an inclined plate with variable thermal conductivity in a porous medium
• Algebraic structures of Euler numbers
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