Closed gforney closed 9 years ago
I think this would be difficult to do with isosurfaces. Surfaces may not be closed.
There may be more than one volume enclosed. etc. This would be much easier to do
on a grid cell basis (and be more representative of the actual computed results).
I could see this being done with a couple of keywords on DEVC. That is define a volume
using XB and give the QUANTITY then have one keyword denote that you want to sum the
volume where the QUANTITY is greater than or less than some value and a second keyword
to give the value. You could do what you want by having two such DEVC (one sum the
volume beneath each limit) and the use the SUBTRACT CTRL function to get the volume
between. Would this meet your needs?
Original issue reported on code.google.com by drjfloyd
on 2013-03-11 16:49:34
This could potentially meet my needs, although the reason I was interested in consideration
of iso-surfaces is due to the potential unknown location of the desired volume and
the possibility multiple pockets of gas may exist. I would prefer to be able to distinguish
between the total amount of gas within a single cloud of vapor as opposed to the amount
of gas in a room that may be distributed among multiple vapor pockets.
If I understand the method you described, one or more rectilinear volumes could be
prescribed at the onset of the calculation and the values of interest specified accordingly.
I can see this working if one knows precisely where the iso-surfaces exist. If it
is too difficult to implement an approach using iso-surfaces, I think this will work,
although it may require re-running the model to isolate the volume of interest.
Thank you,
- Steve Hill
Original issue reported on code.google.com by stephenhillpe
on 2013-03-11 17:27:01
I'm going to assign this to Glenn, who might know about some tricks that have been coded
for FED apps.
Original issue reported on code.google.com by mcgratta
on 2013-03-11 18:45:11
thanks - I talked with steve and asked him to start this issue. Isosurfaces are now
computed using the marching cube method. The isosurface is computed for each grid
cell (256 cases). The results are combined for all grid cells to form the final isosurface.
I was going to see if I could solve steve's problem for one grid cell and if successful
combine results for all grid cells. The tricky part is that only some of the 256 cases
are planar (ie can be integrated to find the volume easily)
Original issue reported on code.google.com by gforney
on 2013-03-11 22:13:15
I'm making some progress on this - I have a routine that will compute the volume in
a tetrahedron above a specified user level. The user domain will then be treated as
a collection of tetrahedrons (The isosurface was generated assembling cubes but volumes
of tetrahedron parts are easier to compute) and this routine will be called for each
tetrahedron (twice actually - once for the lower bound and again for the upper bound).
Think about how you would like the computed volume reported.
Original issue reported on code.google.com by gforney
on 2013-03-25 17:49:46
I'm going to close this issue at least for now. This would be more work than I have
time for.
Original issue reported on code.google.com by gforney
on 2013-09-28 14:27:08
Original issue reported on code.google.com by
stephenhillpe
on 2013-03-11 15:25:48