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- W2913908538 abstract "It is known that we can always 3-triangulate (i.e. divide into tetrahedra) convex polyhedra but not always non-convex ones. Polyhedra topologically equivalent to sphere with $p$ handles, shortly $p$-toroids, could not be convex. So, it is interesting to investigate possibilities and properties of their 3-triangulations. Here, we study the minimal necessary number of tetrahedra for the triangulation of a 3-triangulable $p$-toroid. For that purpose, we developed the concepts of piecewise convex polyhedra and graphs of connection." @default.
- W2913908538 created "2019-02-21" @default.
- W2913908538 creator A5018493022 @default.
- W2913908538 date "2019-02-06" @default.
- W2913908538 modified "2023-09-27" @default.
- W2913908538 title "Minimal 3-triangulations of $p$-toroid" @default.
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