We show that any triangulation on n vertices can be transformed into a 4-connected one using at most ⌊(3n - 6)/5⌋ edge flips. We also give an example of a triangulation that requires ⌈(3n-10)/5⌉ flips to be made 4-connected, showing that our bound is tight. Our re- sult implies a new upper bound on the diameter of the flip graph of 5.2n - 24.4, improving on the bound of 6n - 30 by Mori et al. [4]
Flip-graph connectedness is established here for the vertex set of the 4-dimensional cube. It is fou...
Flips in triangulations have received a lot of attention over the past decades. However, the problem...
We study ¿ip graphs of triangulations whose maximum vertex degree is bounded by a constant k. In par...
We show that any combinatorial triangulation on n vertices can be transformed into a 4-connected one...
We show that any combinatorial triangulation on n vertices can be transformed into a 4-connected one...
We show that any combinatorial triangulation on n vertices can be transformed into a 4-connected one...
We show that any triangulation on n vertices can be transformed into a 4-connected one using at most...
We show that any combinatorial triangulation on n vertices can be trans-formed into a 4-connected on...
We show that every triangulation (maximal planar graph) on n\ge 6 vertices can be flipped into a Ham...
We show that every triangulation (maximal planar graph) on n ≥ 6 vertices can be flipped into a Hami...
We show that every triangulation (maximal planar graph) on n ≥ 6 vertices can be flipped into a Hami...
We show that every triangulation (maximal planar graph) on n≥6 vertices can be flipped into a Hamilt...
In a straight-line embedded triangulation of a point set P in the plane, removing an inner edge and—...
In this paper we consider the flip operation for combinatorial pointed pseudo-triangula-tions where ...
We show that every triangulation (maximal planar graph) on nge 6 vertices can be flipped into a Hami...
Flip-graph connectedness is established here for the vertex set of the 4-dimensional cube. It is fou...
Flips in triangulations have received a lot of attention over the past decades. However, the problem...
We study ¿ip graphs of triangulations whose maximum vertex degree is bounded by a constant k. In par...
We show that any combinatorial triangulation on n vertices can be transformed into a 4-connected one...
We show that any combinatorial triangulation on n vertices can be transformed into a 4-connected one...
We show that any combinatorial triangulation on n vertices can be transformed into a 4-connected one...
We show that any triangulation on n vertices can be transformed into a 4-connected one using at most...
We show that any combinatorial triangulation on n vertices can be trans-formed into a 4-connected on...
We show that every triangulation (maximal planar graph) on n\ge 6 vertices can be flipped into a Ham...
We show that every triangulation (maximal planar graph) on n ≥ 6 vertices can be flipped into a Hami...
We show that every triangulation (maximal planar graph) on n ≥ 6 vertices can be flipped into a Hami...
We show that every triangulation (maximal planar graph) on n≥6 vertices can be flipped into a Hamilt...
In a straight-line embedded triangulation of a point set P in the plane, removing an inner edge and—...
In this paper we consider the flip operation for combinatorial pointed pseudo-triangula-tions where ...
We show that every triangulation (maximal planar graph) on nge 6 vertices can be flipped into a Hami...
Flip-graph connectedness is established here for the vertex set of the 4-dimensional cube. It is fou...
Flips in triangulations have received a lot of attention over the past decades. However, the problem...
We study ¿ip graphs of triangulations whose maximum vertex degree is bounded by a constant k. In par...