Action: FIND_SPHERICAL_CONTOUR
| Module | contour |
|---|---|
| Description | Usage |
| Find an isocontour in a three dimensional grid by searching over a Fibonacci sphere. |   |
| output value | type |
| a grid on a Fibonacci sphere that describes the radial distance from the origin for the points on the Willard-Chandler surface | grid |
Input
The arguments that serve as the input for this action are specified using one or more of the keywords in the following table.
| Keyword | Type | Description |
|---|---|---|
| ARG | grid | the labels of the grid in which the contour will be found |
Further details and examples
Text from manual goes here
Syntax
The following table describes the keywords and options that can be used with this action
| Keyword | Type | Default | Description |
|---|---|---|---|
| ARG | input | none | the labels of the grid in which the contour will be found |
| CONTOUR | compulsory | none | the value we would like to draw the contour at in the space |
| INTERPOLATION_TYPE | compulsory | spline | the method to use for interpolation |
| NPOINTS | compulsory | none | the number of points for which we are looking for the contour |
| INNER_RADIUS | compulsory | none | the minimum radius on which to look for the contour |
| OUTER_RADIUS | compulsory | none | the outer radius on which to look for the contour |
| NBINS | compulsory | 1 | the number of discrete sections in which to divide the distance between the inner and outer radius when searching for a contour |
| SERIAL | optional | false | do the calculation in serial |
| ZERO_OUTSIDE_GRID_RANGE | optional | false | if we are asked to evaluate the function for a number that is outside the range of the grid set it to zero |