<--- Back to Details
First PageDocument Content
Bernhard Riemann / Riemann surfaces / Holomorphic function / Orbifold / Complex manifold / Automorphism / Manifold / Sheaf / Complex number / Riemann sphere / RiemannRoch theorem
Date: 2011-11-07 01:52:46
Bernhard Riemann
Riemann surfaces
Holomorphic function
Orbifold
Complex manifold
Automorphism
Manifold
Sheaf
Complex number
Riemann sphere
RiemannRoch theorem

CONFORMAL AND QUASICONFORMAL CATEGORICAL REPRESENTATION OF HYPERBOLIC RIEMANN SURFACES Shinichi Mochizuki August 2006

Add to Reading List

Source URL: www.kurims.kyoto-u.ac.jp

Download Document from Source Website

File Size: 289,79 KB

Share Document on Facebook

Similar Documents

SINGULAR MODULI FOR A DISTINGUISHED NON-HOLOMORPHIC MODULAR FUNCTION VALERIO DOSE, NATHAN GREEN, MICHAEL GRIFFIN, TIANYI MAO, LARRY ROLEN, AND JOHN WILLIS  Abstract. Here we study the integrality properties of singular m

SINGULAR MODULI FOR A DISTINGUISHED NON-HOLOMORPHIC MODULAR FUNCTION VALERIO DOSE, NATHAN GREEN, MICHAEL GRIFFIN, TIANYI MAO, LARRY ROLEN, AND JOHN WILLIS Abstract. Here we study the integrality properties of singular m

DocID: 1vrFL - View Document

Krein’s Strings, the Symmetric Moment Problem, and Extending a Real Positive Definite Function URI KEICH California Institute of Technology Abstract The symmetric moment problem is to find a possibly unique, positive s

Krein’s Strings, the Symmetric Moment Problem, and Extending a Real Positive Definite Function URI KEICH California Institute of Technology Abstract The symmetric moment problem is to find a possibly unique, positive s

DocID: 1rjIU - View Document

1  Doc. Math. J. DMV The Minimum Principle from a Hamiltonian Point of View

1 Doc. Math. J. DMV The Minimum Principle from a Hamiltonian Point of View

DocID: 1rjEi - View Document

arXiv:0909.1963v4 [math.DG] 29 MarFinite type annular ends for harmonic functions William H. Meeks III∗  Joaqu´ın P´erez†

arXiv:0909.1963v4 [math.DG] 29 MarFinite type annular ends for harmonic functions William H. Meeks III∗ Joaqu´ın P´erez†

DocID: 1rjis - View Document

Documenta Mathematica Journal der Deutschen Mathematiker-Vereinigung BandISSNPrint

Documenta Mathematica Journal der Deutschen Mathematiker-Vereinigung BandISSNPrint

DocID: 1reHk - View Document