A simple and efficient outflow boundary condition for the incompressible Navier – Stokes equations

@inproceedings{Li2016ASA,
  title={A simple and efficient outflow boundary condition for the incompressible Navier – Stokes equations},
  author={Yibao Li and Ji Hoon Choi and Yongho Choic and Junseok Kim},
  year={2016}
}
Many researchers have proposed special treatments for outlet boundary conditions owing to lack of information at the outlet. Among them, the simplest method requires a large enough computational domain to prevent or reduce numerical errors at the boundaries. However, an efficient method generally requires special treatment to overcome the problems raised by the outlet boundary condition used. For example, mass flux is not conserved and the fluid field is not divergence-free at the outlet… CONTINUE READING

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Showing 1-10 of 47 references

Application of a fractional-step method to incompressible Navier–Stokes equations

J. Kim, P. Moin
Journal of Computational Physics, • 1985
View 15 Excerpts
Highly Influenced

On simulation of outflow boundary conditions in finite difference calculations for incompressible fluid

M. A. Ol’shanskii, V. M. Staroverov
International Journal for Numerical Methods in Fluids • 2000
View 4 Excerpts
Highly Influenced

Experimental and numerical study on velocity fields and water surface profile in a stronglycurved 90 open channel bend

A. Gholami, A. A. Akbar, Y. Minatour, H. Bonakdari, A. A. Javadi
Engineering Applications of Computational Fluid Mechanics, • 2014

On the axisymmetric turbulent boundary layer growth along long thin circular cylinders

S. A. Jordan
Journal of Fluids Engineering, • 2014
View 2 Excerpts

Three - dimensional computations of water – air flow in a bottom spillway during gate opening

T. Liu, J. Yang
Engineering Applications of Computational Fluid Mechanics • 2014
View 1 Excerpt

Open boundary conditions for the velocitycorrection scheme of the Navier – Stokes equations

A. Poux, S. Glockner, E. Ahusborde, M. Azaïez
Computers & Fluids • 2012