GfsFunction
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| The GTS file must be a planar (preferably Delaunay) triangulation of a set of points. The value of the function at a given (x,y) coordinate is then calculated by computing the z-coordinate of the intersection of a vertical line passing through the point at (x,y,0) with the triangulation defined by the GTS file. | The GTS file must be a planar (preferably Delaunay) triangulation of a set of points. The value of the function at a given (x,y) coordinate is then calculated by computing the z-coordinate of the intersection of a vertical line passing through the point at (x,y,0) with the triangulation defined by the GTS file. | ||
| + | |||
| + | Gradients of variables can be computed using the <code>dx()</code>, <code>dy()</code> and <code>dz()</code> functions. For example, the z-component of the vorticity would be computed as: | ||
| + | |||
| + | (dx("V") - dy("U")) | ||
Revision as of 00:14, 21 February 2007
Functions can be used in most objects which require a numerical parameter. A function can be a constant or a piece of C code taking coordinates (x,y,z), time t or any of the domain variables as arguments and returning a floating-point value.
The syntax in parameter files is as follows:
-1.78e-3
or a C function
{
double a = sin (x + y);
double b = cos (x - z);
double c = sin (M_PI*t);
return a + b + c;
}
or a C expression
40.*(P - 1.)
or a GTS file
myfunction.gts
The GTS file must be a planar (preferably Delaunay) triangulation of a set of points. The value of the function at a given (x,y) coordinate is then calculated by computing the z-coordinate of the intersection of a vertical line passing through the point at (x,y,0) with the triangulation defined by the GTS file.
Gradients of variables can be computed using the dx(), dy() and dz() functions. For example, the z-component of the vorticity would be computed as:
(dx("V") - dy("U"))

