Given a closed Riemann surface S together a group of its conformal automorphisms H _= Z22 , it is known that there are Schottky uniformizations of S realizing H. In this note we proceed to give an explicit Schottky uniformizations for each of all different topological actions of Z22 as group of conformal automorphisms on a closed Riemann surface.Given a closed Riemann surface S together a group of its conformal automor phisms H Z2 , it is known that there are Schottky uniformizations of S real =2 izing H . In this note we proceed to give an explicit Schottky uniformizations for each of all different topological actions of Z2 as group of conformal automor 2 phisms on a closed Riemann surface
To a compact hyperbolic Riemann surface, we associate a finitely summable spectral triple whose unde...
For every integer g≥1 we define a universal Mumford curve of genus g in the framework of Berkovich s...
Minor revisions are made.International audienceLet $f: S^2 \to S^2$ be an expanding branched coverin...
Given a closed Riemann surface together a group of its conformal automorphisms , it is known that th...
Let H be a group of conformal automorphisms of a closed Riemann surface S, isomorphic to either of t...
Abstract. A group H of (conformal/anticonformal) automorphisms of a closed Riemann surface S of genu...
Given a closed Riemann surface R of genus p = 2 together with an anticonformal involution t : R --->...
Let H be a group of conformal automorphisms of a closed Riemann surface S, isomorphic to either of t...
In this note we consider pairs (S, τ), where S is a closed Riemann surface of genus five and τ: S → ...
This thesis looks at two disparate problems relating to Schottky groups, and in particular what it m...
A compact Riemann surface of genus g is hyperelliptic if it is a two sheeted covering of the Riemann...
AbstractA compact Riemann surface X of genus g>1 is said to be elliptic–hyperelliptic if X admits a ...
For every integer g≥1 we define a universal Mumford curve of genus g in the framework of Berkovich s...
40 pages, 2 figures. Comments welcomeFor every integer $g \geq 1$ we define a universal Mumford curv...
40 pages, 2 figures. Comments welcomeFor every integer $g \geq 1$ we define a universal Mumford curv...
To a compact hyperbolic Riemann surface, we associate a finitely summable spectral triple whose unde...
For every integer g≥1 we define a universal Mumford curve of genus g in the framework of Berkovich s...
Minor revisions are made.International audienceLet $f: S^2 \to S^2$ be an expanding branched coverin...
Given a closed Riemann surface together a group of its conformal automorphisms , it is known that th...
Let H be a group of conformal automorphisms of a closed Riemann surface S, isomorphic to either of t...
Abstract. A group H of (conformal/anticonformal) automorphisms of a closed Riemann surface S of genu...
Given a closed Riemann surface R of genus p = 2 together with an anticonformal involution t : R --->...
Let H be a group of conformal automorphisms of a closed Riemann surface S, isomorphic to either of t...
In this note we consider pairs (S, τ), where S is a closed Riemann surface of genus five and τ: S → ...
This thesis looks at two disparate problems relating to Schottky groups, and in particular what it m...
A compact Riemann surface of genus g is hyperelliptic if it is a two sheeted covering of the Riemann...
AbstractA compact Riemann surface X of genus g>1 is said to be elliptic–hyperelliptic if X admits a ...
For every integer g≥1 we define a universal Mumford curve of genus g in the framework of Berkovich s...
40 pages, 2 figures. Comments welcomeFor every integer $g \geq 1$ we define a universal Mumford curv...
40 pages, 2 figures. Comments welcomeFor every integer $g \geq 1$ we define a universal Mumford curv...
To a compact hyperbolic Riemann surface, we associate a finitely summable spectral triple whose unde...
For every integer g≥1 we define a universal Mumford curve of genus g in the framework of Berkovich s...
Minor revisions are made.International audienceLet $f: S^2 \to S^2$ be an expanding branched coverin...