Triangulation on hyperbolic surface 2: Delaunay triangulations and epsilon-nets#9158
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Still need to fix what causes segfaults in debug mode
Rationale: made segfaults and didn't want to spend time debuggin. Maybe later.
Rationale: not needed
Rationale: former algo would not work for domains with 2 or more vertices
… in the parameters
insert -> split insert Delaunay_insert -> insert
…ation_class-camille-lanuel' of github.com:camille-lanuel/cgal into Triangulation_on_hyperbolic_surface_2-Delaunay_triangulation_class-camille-lanuel
MaelRL
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Pkg:Triangulation_on_hyperbolic_surface_2
..._2/doc/Triangulation_on_hyperbolic_surface_2/CGAL/Triangulation_on_hyperbolic_surface_2_IO.h
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I know that it is not a mistake introduced by this PR, but can you add the |
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And a typo "reprensenting" here Also there should not be text in red in the User Manual |
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"\f$ \varepsilon \f$-net" as that in the html here |
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| \return a vector with the vertices of a Dirichlet domain whose base point is translated to the origin of the Poincaré disk. | ||
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| `domain` must be a fundamental domain whose vertices represent a same point on the corresponding hyperbolic surface. |
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| `domain` must be a fundamental domain whose vertices represent a same point on the corresponding hyperbolic surface. | |
| @param domain must be a fundamental domain whose vertices represent a same point on the corresponding hyperbolic surface. |
I think I got it. Red means what you added in this PR |
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You must add Kernel_23 in the dependencies file |
Kernel_23 is already in /package_info/dependencies. Do you mean to add it in /doc/dependencies ? |
Yes, because you use |
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/build:v0 |
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The documentation is built. It will be available, after a few minutes, here: https://cgal.github.io/9158/v0/Manual/index.html |
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Summary of Changes
This feature implements Delaunay triangulations on hyperbolic surfaces. Functionalities include point location, point insertion, and the computation of an ε-net of the hyperbolic surface, which is a set of well-distributed points on the surface controlled by the parameter ε.
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