If G is a group of automorphisms that acts properly discontinuously on a Rie-mann or Klein surface X, then there exists a unique structure of Riemann or Klein surface on X/G such that the projection π: X → X/G is a morphism. The analogous result is not true when we deal with surfaces with nodes. In this paper we give a new definition of a group that acts properly discontinuously on a surface with nodes in order to obtain a similar theorem
AbstractThe genus of a finite group G is the smallest genus of its Cayley graphs. If G has genus g >...
If we consider the 14-sided hyperbolic polygon of Felix Klein that defines his famous surface of gen...
AbstractIf p is prime, a compact Riemann surface X of genus g⩾2 is called cyclic p-gonal if it admit...
If G is a group of automorphisms that acts properly discontinuously on a Riemann or Klein surface X,...
If G is a group of automorphisms that acts properly discontinuously on a Riemann or Klein surface X,...
This research monograph provides a self-contained approach to the problem of determining the conditi...
In this paper our interest will be focused on the topological aspects of Rie-mann surfaces. It is sh...
We present here a complete classification of those Kleinian groups which have an invariant region of...
A combinatorial map is a connected topological graph cellularly embedded in a surface. This monograp...
It is known that the maximal order of a cyclic group of automorphisms admitted by a Klein surface or...
Abstract. A compact Klein surface X is a compact surface with a dianalytic structure. Such a surface...
Abstract. Every stationary subgroup of the quasiconformal mapping class group of a Riemann surface a...
0. Introduction. Let X be a Klein surface [1], that is, X is a surface with boundary 3X together wit...
A classical study about Klein and Riemann surfaces consists in determining their groups of automorph...
A compact Riemann surface X of genus g is called an (M−1)-surface if it admits an anticonformal invo...
AbstractThe genus of a finite group G is the smallest genus of its Cayley graphs. If G has genus g >...
If we consider the 14-sided hyperbolic polygon of Felix Klein that defines his famous surface of gen...
AbstractIf p is prime, a compact Riemann surface X of genus g⩾2 is called cyclic p-gonal if it admit...
If G is a group of automorphisms that acts properly discontinuously on a Riemann or Klein surface X,...
If G is a group of automorphisms that acts properly discontinuously on a Riemann or Klein surface X,...
This research monograph provides a self-contained approach to the problem of determining the conditi...
In this paper our interest will be focused on the topological aspects of Rie-mann surfaces. It is sh...
We present here a complete classification of those Kleinian groups which have an invariant region of...
A combinatorial map is a connected topological graph cellularly embedded in a surface. This monograp...
It is known that the maximal order of a cyclic group of automorphisms admitted by a Klein surface or...
Abstract. A compact Klein surface X is a compact surface with a dianalytic structure. Such a surface...
Abstract. Every stationary subgroup of the quasiconformal mapping class group of a Riemann surface a...
0. Introduction. Let X be a Klein surface [1], that is, X is a surface with boundary 3X together wit...
A classical study about Klein and Riemann surfaces consists in determining their groups of automorph...
A compact Riemann surface X of genus g is called an (M−1)-surface if it admits an anticonformal invo...
AbstractThe genus of a finite group G is the smallest genus of its Cayley graphs. If G has genus g >...
If we consider the 14-sided hyperbolic polygon of Felix Klein that defines his famous surface of gen...
AbstractIf p is prime, a compact Riemann surface X of genus g⩾2 is called cyclic p-gonal if it admit...