<--- Back to Details
First PageDocument Content
Mathematics / Algebra / Mathematical analysis / Riemann surfaces / Bernhard Riemann / Complex analysis / Lie groups / Automorphism / Covering space / Mutation / Holomorphic function / Complex manifold
Date: 2002-05-29 09:16:08
Mathematics
Algebra
Mathematical analysis
Riemann surfaces
Bernhard Riemann
Complex analysis
Lie groups
Automorphism
Covering space
Mutation
Holomorphic function
Complex manifold

413 Documenta Math. Realizing Countable Groups As Automorphism Groups

Add to Reading List

Source URL: documenta.sagemath.org

Download Document from Source Website

File Size: 93,71 KB

Share Document on Facebook

Similar Documents

STUDIO Covering 30,000 sq ft on a site in West Yorkshire, the LS-Live Studio is Europe’s largest purpose-built rehearsal space. The arena-sized studio is supported by a unique combination of facilities, which means you

DocID: 1tSf7 - View Document

TOPOLOGICAL CRYSTALS JOHN C. BAEZ Abstract. Sunada’s work on topological crystallography emphasizes the role of the ‘maximal abelian cover’ of a graph X. This is a covering space of X for which the group of deck tr

DocID: 1t23O - View Document

Mathematics / Algebra / Mathematical analysis / Riemann surfaces / Bernhard Riemann / Complex analysis / Lie groups / Automorphism / Covering space / Mutation / Holomorphic function / Complex manifold

413 Documenta Math. Realizing Countable Groups As Automorphism Groups

DocID: 1r5yT - View Document

Topology / Mathematics / Space / Geometric topology / Surfaces / Algebraic topology / Topological graph theory / Orientability / Genus / Differential geometry of surfaces / Torus / Covering space

Contractibility and Self-Intersections of Curves on Surfaces David de Laat Bachelor Thesis in Mathematics

DocID: 1r3nI - View Document

Topology / Mathematics / Homotopy theory / Algebraic topology / Abstract algebra / Fundamental group / Covering space / Countable set

COMMENTS ON “CONFORMAL AND QUASICONFORMAL CATEGORICAL REPRESENTATION OF HYPERBOLIC RIEMANN SURFACES” Shinichi Mochizuki December 2015

DocID: 1qmns - View Document