Add to ORKGAgol recently introduced the concept of a veering taut triangulation, which is a taut triangulation with some extra combinatorial structure. We define the weaker notion of a “veering triangulation ” and use it to show that all veering triangulations admit strict angle structures. We also answer a question of Agol, giving an example of a veering taut triangulation that is not layered.
Abstract This is the second in a series of papers in which we investigate ideal triangulations of th...
For a set P of points in the plane, we introduce a class of triangulations that is an extension of t...
AbstractIt is shown that every maximal planar graph (triangulation) can be contracted at an arbitrar...
Agol recently introduced the concept of a veering taut triangulation of a 3–manifold, which is a tau...
Abstract. Recently, Ian Agol introduced a class of “veering ” ideal triangulations for mapping tori ...
There are many fundamental algorithmic problems on triangulated 3-manifolds whose complexities are u...
A taut ideal triangulation of a 3{manifold is a topological ideal triangulation with extra combinato...
A taut ideal triangulation of a 3-manifold is a topological ideal triangulation with extra combinato...
We reprove a result of Dehkordi, Frati, and Gudmundsson: every two vertices in a non-obtuse triangul...
Terrains are often modeled by triangulations and one of the criteria is that: triangulation should h...
AbstractThis article focuses on a combinatorial structure specific to triangulated plane graphs with...
We define and study a structure called transversal edge-partition related to triangulations without ...
We develop the theory of veering triangulations on oriented surfaces adapted to moduli spaces of ha...
It is conjectured that every cusped hyperbolic 3-manifold has a decomposition into positive volume i...
Seiya Negami showed that any two triangulations of a closed surface with the same number of vertices...
Abstract This is the second in a series of papers in which we investigate ideal triangulations of th...
For a set P of points in the plane, we introduce a class of triangulations that is an extension of t...
AbstractIt is shown that every maximal planar graph (triangulation) can be contracted at an arbitrar...
Agol recently introduced the concept of a veering taut triangulation of a 3–manifold, which is a tau...
Abstract. Recently, Ian Agol introduced a class of “veering ” ideal triangulations for mapping tori ...
There are many fundamental algorithmic problems on triangulated 3-manifolds whose complexities are u...
A taut ideal triangulation of a 3{manifold is a topological ideal triangulation with extra combinato...
A taut ideal triangulation of a 3-manifold is a topological ideal triangulation with extra combinato...
We reprove a result of Dehkordi, Frati, and Gudmundsson: every two vertices in a non-obtuse triangul...
Terrains are often modeled by triangulations and one of the criteria is that: triangulation should h...
AbstractThis article focuses on a combinatorial structure specific to triangulated plane graphs with...
We define and study a structure called transversal edge-partition related to triangulations without ...
We develop the theory of veering triangulations on oriented surfaces adapted to moduli spaces of ha...
It is conjectured that every cusped hyperbolic 3-manifold has a decomposition into positive volume i...
Seiya Negami showed that any two triangulations of a closed surface with the same number of vertices...
Abstract This is the second in a series of papers in which we investigate ideal triangulations of th...
For a set P of points in the plane, we introduce a class of triangulations that is an extension of t...
AbstractIt is shown that every maximal planar graph (triangulation) can be contracted at an arbitrar...