DESCRIPTION
-1 Upper level menu 1 Enter the name of this generation zone Allows to specify the name of the current generation zone 2 This zone is all the flow domain The zone is the flow domain itself. Points will be randomly generated throughout the whole flow. 3 This zone is a box included in the flow domain The zone is a box defined by its two corners (xmin,ymin,zmin) and (xmax,ymax,zmax).
There can be only one zone of this type in a mixing problem !4 This zone is all the inflows of the flow domain In another mixing menu, the user must specify the boundaries that are the inflows of the problem.
This option asks for a random generation of points at all those inflows.5 This zone is defined by topological operations Allows for using topological operations for the definition of the generation zone. 6 Enter the intensity of the generation of points Allows to specify the intensity, the frequency, of point generation in comparison with other generation zones.
The parts of a finite elements mesh are numbered as follows :
| Topological part | Local id | Global id |
| root mesh | R | 1 |
| subdomain 1 to nbdom | S1 to Snbdom | 2 to nbdom +1 |
| boundary 1 to nbbnd | B1 to Bnbbnd | nbdom + 2 to nbdom + nbbnd + 1 |
Remark : the root mesh has the local id "R", and the global id "1", but in order to avoid problems, don't make any reference to it !
If you want to generate points at the union of two parts i and j, you define the zone like this : (i+j).
If you want to generate points at the intersection of two parts i and j, you define the zone like this : (i*j).
If you want to generate points at the boundary of the part i, you define the zone like this : $(i).
Of course, you can combine these three kind of topological operations.Example : $(i+j) means "boundary of the union of the parts i and j".
You can use the local identificator or the global one, but don't forget the letter S (or B) before the index of the sub-domain (or the boundary) if you use the local identificators.
SEE ALSO