# pressure oscillations

 Register Blogs Members List Search Today's Posts Mark Forums Read

 June 27, 2000, 06:21 pressure oscillations #1 nadeem hasan Guest   Posts: n/a I have developed an incompressible viscous flow solver based on an explicit finite difference scheme on a colocated grid. The scheme is first order accurate in time and second order accurate in space.(second order upwinding for convective terms and central for viscous terms). Before advancing the velocity field in time, the pressure field is corrected in order to enforce continuity at the new time level. This is done through the usual pressure poisson eqn formed by taking divergence of the discretised momentum equations.(Computational methods for fluid dynamics-Ferziger & Peric,pp 160-161).The problem that i am facing is that when i am testing the scheme for 2D lid driven cavity problem at Re=1000 and Re=10000 i am getting pressure oscillations in space while the results for the stream function and velocity profiles are in good agreement with reported data. Could you help me locate the problem.

 June 27, 2000, 08:13 Re: pressure oscillations #2 John C. Chien Guest   Posts: n/a (1). It simply say that, cfd solution to Navier-Stokes equations ,especially for high Reynolds number problems, is still a research field. (2). Even for such seemingly simple 2-D lid driven cavity flow problem, the solution is still hard to come by. (3). Try the existing and working methods first. When you start inventing your method or following methods on a book (just review of methods), you are on your own.

 June 27, 2000, 12:13 Re: pressure oscillations #3 Kalyan Guest   Posts: n/a The pressure oscillations with a checker board type spatial pattern are not uncommon in most flow solver, especially in incompressible flows. The problem comes primarily due to the point-wise decoupling of velocity and pressure, i.e., the velocity update depends on the gradient of pressure and the (Laplacian of) pressure at a point depends on the velocity gradients at that point. So, the velocity at a point is insensitive to the pressure at the point. The spatial grid can be divided into two different set of alternate grid points like the squares on chess board. The pressure at black points depends only on the velocity at the white points and the velocity at black points depends on the pressure at white points (and vice-versa). Hence, your velocity solution is perhaps smooth even if you have an oscillatory pressure. Standard ways of overcoming this problem are discussed in some detail in this paper. @article{Zang_94, author = {Zang, Y. and Street, R. L. and Koseff, J. R.}, year = 1994, title = {A non-staggered grid, fractional step method for time dependent incompressible Navier-Stokes equations in curvilinear coordinates}, journal = {Journal of Computational Physics}, volume = 114, number = 1, pages = {18--33} Good luck.

 Thread Tools Display Modes Linear Mode

 Posting Rules You may not post new threads You may not post replies You may not post attachments You may not edit your posts BB code is On Smilies are On [IMG] code is On HTML code is OffTrackbacks are On Pingbacks are On Refbacks are On Forum Rules

 Similar Threads Thread Thread Starter Forum Replies Last Post pierresandre FLUENT 24 November 8, 2011 15:32 engahmed FLUENT 0 July 6, 2010 17:19 Antech Main CFD Forum 0 April 25, 2006 02:15 Anton Lyaskin CD-adapco 0 April 30, 2002 03:33 DS & HB Main CFD Forum 0 January 8, 2000 16:00

All times are GMT -4. The time now is 12:52.