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- GRAPE(surface, "display")()
- SURFACE * surface
Display the time section of the model for time * time. The
time section it is created by calling "get-object" on model, is
is stored in inter and then displayed.
-
- SURFACE * surface
These methods allow to display the different geometries of surface
independent from the current model. As "display" these methods
store the time section in inter and display it.
-
- SURFACE * surface
CLASS * Surface
double asso
Display the associate surface for the surface geometry and
conjugate. "associate-disp" adds a ruler which controls the
global associate variable to the option menu and then calls
"associate" which with the value of * surface-> asso.
"associate" first creates the time sections of geometry and
conjugate and stores them in inter and conj_inter. The
associate surface is computed by interpolation of inter and
conj_inter
cos(asso) * inter + sin(asso) *\
conj_inter
and then displayed. "new-instance" initializes the surface->
asso variable of Surface instances with the global associate
variable returned by "get-asso", if you change surface-> asso
you have to add you own ruler to be able to edit the asso value
interactively.
- GRAPE(surface, "multi-display")()
- SURFACE * surface
This method just calls "do-multi-disp" with the model as
argument, see 7.4.1.4.
- GRAPE(surface, "symmetry-disp")()
- SURFACE * surface
This display method expects surface to consist of parts of a triply
periodic surface bounded by planar symmetry lines. "symmetry-disp"
first displays the model by calling "display" -- this also
updates the inter instance --, then it uses
"compute-symmetries" on Geom2d (see 6.3.4.5) to compute the symmetry polyhedra for all
objects in the inter Chain sequence and displays them.
- GRAPE(surface, "explode-disp")()
- SURFACE * surface
Never seen a surface explode? Just experiment with the rulers inserted into
the option menu and observe the strange dependency on the time ruler.
Next: I/O Methods on Surface
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SFB 256 Universität Bonn and IAM Universität Freiburg Copyright © by the Sonderforschungsbereich 256 at the Institut für Angewandte Mathematik,
Universität Bonn.