The following pages link to (Q4432073):
Displaying 16 items.
- An efficient higher order compact scheme to capture heat transfer solutions in spherical geometry (Q483799) (← links)
- Effect of aligned magnetic field on the steady viscous flow past a circular cylinder (Q924775) (← links)
- Two-dimensional unsteady forced convection heat transfer in power-law fluids from a cylinder (Q993058) (← links)
- Effects of Reynolds and Prandtl numbers on heat transfer from a square cylinder in the unsteady flow regime (Q1008039) (← links)
- Numerical study of a vortex-induced vibration technique for passive heat transfer enhancement in internal turbulent flow (Q1784592) (← links)
- On the quasi-static approximation in the finite magnetic Reynolds number magnetohydrodynamic flow past a circular cylinder (Q2001524) (← links)
- A directional ghost-cell immersed boundary method for incompressible flows (Q2223021) (← links)
- Numerical investigation of heat and fluid flow across a rotating circular cylinder maintained at constant temperature in 2-D laminar flow regime (Q2270968) (← links)
- Higher order compact scheme for laminar natural convective heat transfer from a sphere (Q2289152) (← links)
- The role of magnetic Reynolds number in MHD forced convection heat transfer (Q2292384) (← links)
- A finite element formulation for transient incompressible viscous flows stabilized by local time-steps (Q2495588) (← links)
- A second-order time accurate finite element method for quasi-incompressible viscous flows (Q2890928) (← links)
- Reduction in drag and vortex shedding frequency through porous sheath around a circular cylinder (Q3075000) (← links)
- DEVELOPMENT OF A HIGH ORDER DISCRETIZATION SCHEME FOR SOLVING FULLY NONLINEAR MAGNETOHYDRODYNAMIC EQUATIONS (Q5147801) (← links)
- Flow around a circular cylinder in an external magnetic field at high Reynolds numbers (Q5189478) (← links)
- Heat transfer and fluid flow around starfish-inspired cylinder by immersed boundary-simplified thermal lattice Boltzmann method (Q6040728) (← links)
