Abstract. In this article, we describe a method for computing generators of the Veech group of a flat surface (which we define as a Riemann surface with a non-zero holomorphic quadratic differential). The method employs a cell structure on the (complex) Teichmüller geodesic generated by the surface, us-ing Delaunay triangulations, which are canonically associated to flat surfaces
We consider canonical invariants of flat surfaces and complex structures, including the combinatoric...
7 pages, 2 figuresWe prove that there are finite area flat surfaces whose Veech group is an infinite...
The Veech group of a translation surface is the group of Jacobians of orientation-preserving affine ...
Abstract. Veech groups uniformize Teichmüller geodesics in Riemann moduli space. We gave examples o...
The Veech group of a translation surface is the group of Jacobians of orientation-preserving affine ...
In this expository article we describe the two main methods of representing geodesics on surfaces of...
Singular euclidean structures on surfaces are a key tool in the study of the mapping class group, of...
We consider canonical invariants of flat surfaces and complex structures, including the combinatoric...
Graduation date: 2017We give a new characterization of elements in the Veech group of a translation ...
Abstract. We study the symmetries and geodesics of an infinite translation surface which arises as a...
Summary. Various problems of geometry, topology and dynamical systems on sur-faces as well as some q...
For each stratum of the space of translation surfaces, we introduce an infinite translation surface ...
International audienceThe CGAL library offers software packages to compute Delaunay triangulations o...
Triangulations are among the most important and well-studied objects in computational geometry. A tr...
We develop the theory of veering triangulations on oriented surfaces adapted to moduli spaces of ha...
We consider canonical invariants of flat surfaces and complex structures, including the combinatoric...
7 pages, 2 figuresWe prove that there are finite area flat surfaces whose Veech group is an infinite...
The Veech group of a translation surface is the group of Jacobians of orientation-preserving affine ...
Abstract. Veech groups uniformize Teichmüller geodesics in Riemann moduli space. We gave examples o...
The Veech group of a translation surface is the group of Jacobians of orientation-preserving affine ...
In this expository article we describe the two main methods of representing geodesics on surfaces of...
Singular euclidean structures on surfaces are a key tool in the study of the mapping class group, of...
We consider canonical invariants of flat surfaces and complex structures, including the combinatoric...
Graduation date: 2017We give a new characterization of elements in the Veech group of a translation ...
Abstract. We study the symmetries and geodesics of an infinite translation surface which arises as a...
Summary. Various problems of geometry, topology and dynamical systems on sur-faces as well as some q...
For each stratum of the space of translation surfaces, we introduce an infinite translation surface ...
International audienceThe CGAL library offers software packages to compute Delaunay triangulations o...
Triangulations are among the most important and well-studied objects in computational geometry. A tr...
We develop the theory of veering triangulations on oriented surfaces adapted to moduli spaces of ha...
We consider canonical invariants of flat surfaces and complex structures, including the combinatoric...
7 pages, 2 figuresWe prove that there are finite area flat surfaces whose Veech group is an infinite...
The Veech group of a translation surface is the group of Jacobians of orientation-preserving affine ...