|
[Sponsors] |
November 7, 2005, 12:43 |
discretization of laplace equation using FVM
|
#1 |
Guest
Posts: n/a
|
Hello, Guys,
I am using FVM to discretize the Laplace equation on unstructured meshes (cell-center based) and found out that it is not accurate to compute gradient across the interface by two point finite differencing. If I use least square or Green's theorem to compute the gradient, the matrix becomes very complex. Is there any way to increase the accuracy of gradient computation across the interface? Thanks in advance. Stein |
|
November 7, 2005, 22:16 |
Re: discretization of laplace equation using FVM
|
#2 |
Guest
Posts: n/a
|
if you go to the CFD-wiki, i have written descrisation of poission eq. for FVM, you can use the same for Laplace. Have a look.
|
|
November 9, 2005, 13:58 |
Re: discretization of laplace equation using FVM
|
#3 |
Guest
Posts: n/a
|
I got it. Nice page, thanks.
|
|
|
|
Similar Threads | ||||
Thread | Thread Starter | Forum | Replies | Last Post |
Calculation of the Governing Equations | Mihail | CFX | 7 | September 7, 2014 07:27 |
pisoFoam laplace equation | fisch | OpenFOAM Running, Solving & CFD | 10 | July 16, 2013 23:13 |
Question on the discretization of momentum equation in icoFoam | MPJ | OpenFOAM | 3 | October 4, 2011 10:44 |
Constant velocity of the material | Sas | CFX | 15 | July 13, 2010 09:56 |
Space and time discretization of Euler equation | Hooman | Main CFD Forum | 2 | June 6, 2010 09:30 |