# Outlet Boundary Condition

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 December 30, 2001, 12:41 Outlet Boundary Condition #1 Arash Guest   Posts: n/a i want to know in defining at oulet boundary condition which parameter must be defined if we know nothing about it. i use finite volume simple method. thanks arash

 December 31, 2001, 09:32 Re: Outlet Boundary Condition #2 Peter Guest   Posts: n/a If you are running incompressible flow, you don't need to prescribe a pressure profile at the outlet. Usually one specifies that velocities and pressure do not vary in streamwise direction, du/dx=dv/dx=dp/dx=0. If you are using staggered structured mesh, this can be easily implemented in your momentum equation system by adding the term where the velocity is known to the coefficient vector. For the pressure correction equation, no information for the correction term is needed in the boundary, so the corresponding matrix coefficient is equal to zero. Check the book of Patankar for details: Numerical Heat Transfer and Fluid Flow. Page 129.

 December 31, 2001, 13:56 Re: Outlet Boundary Condition #3 John Guest   Posts: n/a dp/dx ca not be zero - just look at simple channel or pipe flow where dp/dx is constant even at outlet boundary

 January 1, 2002, 20:41 Re: Outlet Boundary Condition #4 Thomas P. Abraham Guest   Posts: n/a Hello Arash, You could apply a constant pressure at the outlet. This boundary condition holds good in the region where the flow is fully developed. So, you need to make sure that there is no recirculation in the region where you intend to apply this constant pressure boundary condition. Even in the fully developed regime, dp/dx is not zero but a constant. Static pressure continues to go down as the flow tries to overcome the viscous forces. Thanks, Thomas

 January 4, 2002, 09:41 Re: Outlet Boundary Condition #5 Steven Jachec Guest   Posts: n/a In modeling shallow water waves in the marine environment, there are times when one does not know the pressure head nor the velocity at an open (unforced) bonundary. In these cases, I use a radiating BC that allows the solutions to be determined on the boundary, as well as allows the waves (including flow) to propagate out of the domain without reflection (Orlanski, 1976. "A Simple Boundary Condition for Unbounded Hyperbolic Flows." Jrn. of Comp. Physics v. 21 (251-269)). Hope this gives you some answers. Steven Jachec

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