Reputation: 11
Let us assume that I have a collection of d-dimensional simplices in d dimension, each simplex being defined by its set of vertices (whose coordinates I have access to). d is strictly greater than 3. I want to check whether this collection is a valid triangulation of the convex hull of the union of their vertices (i.e. the simplices intersect correctly and their union covers the convex hull of the union of their vertices).
I assume that it should be doable using CGAL, but I have very little experience with it--how should I proceed?
Thanks in advance
I read the CGAL documentation and asked GPT for help, but nothing worked.
Upvotes: 1
Views: 22