|
[Sponsors] |
December 29, 2004, 11:32 |
centerline in cyl. coord.
|
#1 |
Guest
Posts: n/a
|
Hello everyone, I'm trying to develop a fully 3D code in cylindrical coordinates; finite difference; Do you have any suggestion about how dealing with the point on the centerline? I would prefer to avoid the de l'Hopital rule for the singularity, and I believe that maybe one can consider the centerline point in cartesian coordinate...but whatever is the strategy adopted...my question is: how do I choose the planes to which the centerline belong? ( I mean, PHISICALLY, the centeline belongs to all the meridian planes ) Many thanks
|
|
December 29, 2004, 13:55 |
Re: centerline in cyl. coord.
|
#2 |
Guest
Posts: n/a
|
This may not be very helpful, since you already specified that you would like to use a finite difference method -- but if you have the choice, I would suggest you consider a finite volume approach. I find it easier to implement for arbitrary geometries, including yours.
|
|
December 30, 2004, 00:10 |
Re: centerline in cyl. coord.
|
#3 |
Guest
Posts: n/a
|
ctr.stanford.edu/ResBriefs00/constantinescu.pdf
Have a look at this paper. You will find the method for dealing with singularity. Also do a google search for "cylindrical coordinates" + "lele" + "finite difference" Regards A.S. |
|
Thread Tools | Search this Thread |
Display Modes | |
|
|
Similar Threads | ||||
Thread | Thread Starter | Forum | Replies | Last Post |
gradient(gamma) at centerline? | dany | OpenFOAM Running, Solving & CFD | 0 | August 3, 2009 03:10 |
UDF problem : inlet velocity in cyl. coord. system | Jongdae Kim | FLUENT | 0 | June 15, 2004 11:21 |
2D fin. diff. (only diffusion) in cyl. coord. code | costa | Main CFD Forum | 2 | March 30, 2004 05:46 |
CFX4.3 -build analysis form | Chie Min | CFX | 5 | July 12, 2001 23:19 |
MAC for flow over a 2D cyl | Tee | Main CFD Forum | 0 | January 29, 2001 12:46 |