Notes:
Additional information on:
There are 3 ways to select the drift medium:
Beware: DRIFT-MEDIUM\ 3 is not the same as DRIFT-MEDIUM\ 3.0\ ! In the first case, the medium with the 3rd dielectric constant or the 3rd conductivity will be selected. In the second case, the medium with the dielectric constant or the conductivity closest to 3 will be taken.
When using the DC conduction mode, it may be more natural to use the keywords SMALLEST-SIGMA, SECOND-SMALLEST-SIGMA, SECOND-LARGEST-SIGMA and LARGEST-SIGMA which are treated as synonyms of the keywords listed in the command description.
[By default, the medium with the lowest dielectric constant or the lowest conductivity is assumed to be the drift medium.]
[This is the default.]
The length of one period is taken to be the maximum extent in x of the field map.
A cell can not be both X-PERIODIC and X-MIRROR-PERIODIC, but can be X-AXIALLY-PERIODIC in addition to being translation periodic in the x-direction.
[By default, a field map is not assumed to be periodic.]
A cell can not be both X-PERIODIC and X-MIRROR-PERIODIC, but can be X-AXIALLY-PERIODIC in addition to being translation periodic in the x-direction.
[By default, a field map is not assumed to be periodic.]
The length of one period is deduced from the field map, and is therefore not specified on the FIELD-MAP statement.
The symmetry axis must pass through y=z=0.
A cell can not be both X-PERIODIC and X-MIRROR-PERIODIC, but can be X-AXIALLY-PERIODIC in addition to being translation periodic in the x-direction.
[By default, a field map is not assumed to be periodic.]
The field map has to be 2-dimensional. Elements must be used that are suitable for rotational symmetry. Currently, all interfaced finite element programs use the second field map coordinate axis, which we refer to as height, h, as axis of rotational symmetry. We call the first coordinate axis the radius, r. The field map must not contain any element or part of element at r\ \<\ 0.
The way the finite element program is informed about the rotational symmetry varies with the programs - consult the documentation.
The above is common for all 3 rotational symmetries. The difference is in the way the (r,h) field-map coordinates are computed from the chamber (x,y,z) coordinates. When using X-ROTATIONALLY-SYMMETRIC, the assignment is:
r = \√(y\² + z\²) h = x
A chamber can have only one rotational symmetry at the time.
[By default, a field map is not assumed to be periodic.]
[This is the default.]
The length of one period is taken to be the maximum extent in y of the field map.
A cell can not be both Y-PERIODIC and Y-MIRROR-PERIODIC, but can be Y-AXIALLY-PERIODIC in addition to being translation periodic in the y-direction.
[By default, a field map is not assumed to be periodic.]
A cell can not be both Y-PERIODIC and Y-MIRROR-PERIODIC, but can be Y-AXIALLY-PERIODIC in addition to being translation periodic in the y-direction.
[By default, a field map is not assumed to be periodic.]
The length of one period is deduced from the field map, and is therefore not specified on the FIELD-MAP statement.
The symmetry axis must pass through x=z=0.
A cell can not be both Y-PERIODIC and Y-MIRROR-PERIODIC, but can be Y-AXIALLY-PERIODIC in addition to being translation periodic in the y-direction.
[By default, a field map is not assumed to be periodic.]
The field map has to be 2-dimensional. Elements must be used that are suitable for rotational symmetry. Currently, all interfaced finite element programs use the second field map coordinate axis, which we refer to as height, h, as axis of rotational symmetry. We call the first coordinate axis the radius, r. The field map must not contain any element or part of element at r\ \<\ 0.
The way the finite element program is informed about the rotational symmetry varies with the programs - consult the documentation.
The above is common for all 3 rotational symmetries. The difference is in the way the (r,h) field-map coordinates are computed from the chamber (x,y,z) coordinates. When using Y-ROTATIONALLY-SYMMETRIC, the assignment is:
r = \√(x\² + z\²) h = y
A chamber can have only one rotational symmetry at the time.
[By default, a field map is not assumed to be periodic.]
[This is the default.]
The length of one period is taken to be the maximum extent in z of the field map.
A cell can not be both Z-PERIODIC and Z-MIRROR-PERIODIC, but can be Z-AXIALLY-PERIODIC in addition to being translation periodic in the z-direction.
[By default, a field map is not assumed to be periodic.]
A cell can not be both Z-PERIODIC and Z-MIRROR-PERIODIC, but can be Z-AXIALLY-PERIODIC in addition to being translation periodic in the z-direction.
[By default, a field map is not assumed to be periodic.]
The length of one period is deduced from the field map, and is therefore not specified on the FIELD-MAP statement.
The symmetry axis must pass through x=y=0.
A cell can not be both Z-PERIODIC and Z-MIRROR-PERIODIC, but can be Z-AXIALLY-PERIODIC in addition to being translation periodic in the z-direction.
[By default, a field map is not assumed to be periodic.]
The field map has to be 2-dimensional. Elements must be used that are suitable for rotational symmetry. Currently, all interfaced finite element programs use the second field map coordinate axis, which we refer to as height, h, as axis of rotational symmetry. We call the first coordinate axis the radius, r. The field map must not contain any element or part of element at r\ \<\ 0.
The way the finite element program is informed about the rotational symmetry varies with the programs - consult the documentation.
The above is common for all 3 rotational symmetries. The difference is in the way the (r,h) field-map coordinates are computed from the chamber (x,y,z) coordinates. When using Z-ROTATIONALLY-SYMMETRIC, the assignment is:
r = \√(x\² + y\²) h = z
A chamber can have only one rotational symmetry at the time.
[By default, a field map is not assumed to be periodic.]
This method can be applied to all field maps.
[By default, the highest order method permitted by the field map will be used.]
This method can only be applied to field maps with additional nodes halfway the vertices. This information is present in for instance all Maxwell field maps.
[By default, the highest order method permitted by the field map will be used.]
This method can only be applied to field maps with additional nodes at 1 third and at 2 thirds between the vertices. There are currently no field map formats with which this interpolation order can be used.
[By default, the highest order method permitted by the field map will be used.]
This interpolation is meaningful only if the finite element program outputs, for a single node, as many electric field vectors as there are elements to which the node belongs. The reason for this is that, contrary to the potential, the electric field is as a rule discontinuous across element boundaries. This discontinuity exists even if \ε is the same on both sides. Many finite element programs output only one electric field vector per node. When using these, COMPUTE-ELECTRIC-FIELD should be selected.
This option is currently only active for hexahedral field maps. It is automatically set for several field map formats, such as those produced by Ansoft programs..
[This option is default.]
For elements with use isoparametric coordinates, which is nearly always the case, this calculation entails little or no overhead since the Jacobian is reused from the iterative calculation of the local coordinates.
These derivatives are reliable also in case the nodes happen to lie on an interface between materials of different \εs.
This option is automatically switched on when using ANSYS-solid-123, ANSYS-plane-121 and several other finite element programs.
[This option is not default.]
Option active with Maxwell Field Simulator 3D and ANSYS:
Note: this option is implicit with the MAXWELL-11 format.
[This option is on by default.]
This argument is ignored if the field map is 3-dimensional.
[By default, the cell is assumed to go from -50\ cm to +50\ cm in the z-direction.]
By default, Garfield uses the coordinate system from the finite element program. As a rule, this doesn't lead to limitations.
However, in case overlays an analytic field with a finite element field, it may happen that the fields need to be aligned. Such an alignment can be obtained with the OFFSET option.
If you specify an offset of (xoff,yoff,zoff), then Garfield will interpolate the field map at (x-xoff,y-yoff,z-zoff) when it needs a field at (x,y,z).
All 3\ coordinates should be specified, even if the field map is 2-dimensional.
[By default, the 3 offsets are set to 0. The offsets are saved with the binary field maps.]
[By default, the centimetre is assumed as length unit.]
Materials are distinguished by their dielectric constant or their conductivity. A map of either of these must therefore be available for this option to have effect. Maps of the dielectric constant an the conductivity can be supplied as such. A map of the dielectric constant will automatically be computed also if maps of both E and B are present.
The material with the smallest dielectric constant is shown with representation MATERIAL-1. The medium with the next highest dielectric constant with MATERIAL-2 etc. The drift medium is never shown.
Elements of a 2D field map are only shown in X-Y views and in CUT views at a constant z. The cross sections of the viewing plane with the elements of a 3D field map are shown in X-Y, X-Z, Y-Z and CUT views, but not in 3D views.
Field maps do not usually cover areas filled with conducting material since there is no field inside. To visualise these, one has to enter them manually with the SOLIDS command. SOLIDS doesn't interfere with PLOT-MAP.
This option can also be switched on and off with the PLOT-MAP option of the AREA command.
[By default, the map is shown.]
Elements with large aspect ratios can be a sign that the mesh is of poor quality. One should then consider using the so-called virtual-volumes technique to constrain the mesh elements.
Elements with a very large volume or surface are likely to cause problems when transporting particles since the finite element method only guarantees continuity of the potential, not of the electric field. With large elements, the discontinuity across element boundaries is likely to be large.
Switching on this option further enables checks on the elements to be carried out, in particular a search for irregular element degeneracy.
[These histograms are not made by default.]
Formatted on 21/01/18 at 16:55.