<--- Back to Details
First PageDocument Content
Hodge theory / Riemann surfaces / Projective geometry / Period mapping / Hodge structure / Möbius transformation / Differential of the first kind / Elliptic curve / Sheaf / Geometry / Abstract algebra / Algebraic geometry
Date: 2008-11-20 13:33:25
Hodge theory
Riemann surfaces
Projective geometry
Period mapping
Hodge structure
Möbius transformation
Differential of the first kind
Elliptic curve
Sheaf
Geometry
Abstract algebra
Algebraic geometry

Add to Reading List

Source URL: www.ams.org

Download Document from Source Website

File Size: 62,31 KB

Share Document on Facebook

Similar Documents

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–854) HODGE THEORY AND CYCLE THEORY OF LOCALLY SYMMETRIC SPACES Nicolas Bergeron

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–854) HODGE THEORY AND CYCLE THEORY OF LOCALLY SYMMETRIC SPACES Nicolas Bergeron

DocID: 1xVaZ - View Document

Hodge theory for combinatorial geometries

Hodge theory for combinatorial geometries

DocID: 1uMgf - View Document

Hodge Theory of Matroids Editor’s Note: Matt Baker is speaking on this topic in the Current Events Bulletin Lecture at the January 2017 Joint Mathematics Meetings. Karim Adiprasito, June Huh, and Eric Katz Communicated

Hodge Theory of Matroids Editor’s Note: Matt Baker is speaking on this topic in the Current Events Bulletin Lecture at the January 2017 Joint Mathematics Meetings. Karim Adiprasito, June Huh, and Eric Katz Communicated

DocID: 1uu9E - View Document

Weil-Deligne representations and p-adic Hodge theory: motivation  Prologue I’d quickly like to explain what this short note is about. I do this mostly to orient the reader, since (upon rereading) it’s somewhat non-ob

Weil-Deligne representations and p-adic Hodge theory: motivation Prologue I’d quickly like to explain what this short note is about. I do this mostly to orient the reader, since (upon rereading) it’s somewhat non-ob

DocID: 1t36n - View Document

Selected titles in This Series Volume 8 José Bertin, Jean-Pierre Demailly, Luc Illusie, and Chris Peters Introduction to Hodge theory (2002)

Selected titles in This Series Volume 8 José Bertin, Jean-Pierre Demailly, Luc Illusie, and Chris Peters Introduction to Hodge theory (2002)

DocID: 1sPN7 - View Document