Potential | Use |
---|---|
A | Non-periodic cells with at most 1 x- and 1 y-plane |
B1X | x-Periodic cells without x-planes and at most 1 y-plane |
B1Y | y-Periodic cells without y-planes and at most 1 x-plane |
B2X | Cells with 2 x-planes and at at most 1 y-plane |
B2Y | Cells with 2 y-planes and at at most 1 x-plane |
C1 | Doubly periodic cells without planes |
C2X | Doubly periodic cells with x-planes |
C2Y | Doubly periodic cells with y-planes |
C3 | Doubly periodic cells with x- and y-planes |
D1 | Round tubes without axial periodicity |
D2 | Round tubes with axial periodicity |
D3 | Polygonal tubes without axial periodicity |
D4 | Polygonal tubes with axial periodicity |
BEM | Field calculated by neBEM |
MAP | Finite element field maps |
Each chamber type has its own potential function. For numerical purposes, nearly all potential functions are further subdivided into a set of domains according to the aspect ratio of the periodicities, the distance between wires and planes etc.
Versions of most potential functions exist which take advantage of vector hardware. The choice between scalar and vector versions is made a compilation time.
Use GET_CELL_DATA to find out which potential function is in use. The cell type is also displayed when the CELL-PRINT option is active and in response to the PRINT-CELL command.
Garfield has shape functions to deal with various element types such as straight triangles, curved triangles, straight tetrahedra, curved tetrahedra, hexahedra etc. Use CELL-PRINT as described above to find the shape functions used for the current chamber.
neBEM has a range of Green's functions too: line elements, right-angled triangles and rectangles. Most models contain several of these elements at the same time.
Coordinate system | Use |
---|---|
Cartesian | Cells described in (x,y) coordinates, field maps |
Polar | Cells described in (r,\φ) coordinates |
Tube | Cells which contain a TUBE |
One can use the GET_CELL_DATA to find out which system is in use.
Additional information on:
A. R. Mitchel and R. Wait, The finite element method in partial differential equations, Wiley (1977), in particular pp 108-110.
Formatted on 21/01/18 at 16:55.