Vector Bundles on Curves - New Directions

Vector Bundles on Curves - New Directions

Lectures given at the 3rd Session of the Centro Internazionale Matematico Estivo (C.I.M.E.), held in Cetraro (Cosenza), Italy, June 19-27, 1995

von

Kumar, ShrawanStuhler, UlrichLaumon, GérardNarasimhan, M. S.Hrsg.

BuchKartoniert, Paperback

Verkaufsrang13312inMathematik

EUR33,95

Beschreibung

The book gives a survey of some recent developments in the theory of bundles on curves arising out of the work of Drinfeld and from insights coming from Theoretical Physics. It deals with: 1. The relation between conformal blocks and generalised theta functions (Lectures by S. Kumar) 2. Drinfeld Shtukas (Lectures by G. Laumon) 3. Drinfeld modules and Elliptic Sheaves (Lectures by U. Stuhler) The latter topics are useful in connection with Langlands programme for function fields. The contents of the book would give a comprehensive introduction of these topics to graduate students and researchers.

Weitere Beschreibungen

Details

ISBN/EAN978-3-540-62401-1

ProduktartBuch

EinbandKartoniert, Paperback

Verlag

Springer Berlin Heidelberg

Erscheinungsdatum28.01.1997

Auflage1997

ReiheC.I.M.E. Foundation Subseries

Reihen-Nr.1649

Seiten204 Seiten

SpracheEnglisch

Artikel-Nr.2157890

WarengruppeMathematik

Weitere Details

Reihe

Kinetic Theories and the Boltzmann Equation

Bifurcation Theory and Applications

Complete Intersections

Numerical Methods in Fluid Dynamics

Schrödinger Operators, Como 1984

Harmonic Mappings and Minimal Immersion

Buildings and the Geometry of Diagrams

Probability and Analysis

Problems in Nonlinear Diffusion

Inverse Problems

Mathematical Economics

Theory of Moduli

Topics in Calculus of Variations

Relativistic Fluid Dynamics

Combinatorial Optimization

Logic and Computer Science

Methods of Nonconvex Analysis

Global Geometry and Mathematical Physics

Microlocal Analysis and Applications

H -Control Theory

Geometric Topology: Recent Developments

Mathematical Modelling of Industrial Processes

Topological Methods for Ordinary Differential Equations

Nonequilibrium Problems in Many-Particle Systems

Arithmetic Algebraic Geometry

Dirichlet Forms

D-modules, Representation Theory, and Quantum Groups

Phase Transitions and Hysteresis

Transition to Chaos in Classical and Quantum Mechanics

Algebraic Cycles and Hodge Theory

Dynamical Systems

Integrable Systems and Quantum Groups

Probabilistic Models for Nonlinear Partial Differential Equations

Recent Mathematical Methods in Nonlinear Wave Propagation

Transcendental Methods in Algebraic Geometry