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Theta Functions. Part 1 : Bowdoin 1987 / Robert C. Gunning, Leon Ehrenpreis.

American Mathematical Society eBooks Available online

American Mathematical Society eBooks
Format:
Book
Author/Creator:
Gunning, Robert C., author.
Ehrenpreis, Leon, author.
Series:
Proceedings of symposia in pure mathematics ; Volume 49.
Proceedings of symposia in pure mathematics ; Volume 49
Language:
English
Subjects (All):
Functions, Theta--Congresses.
Functions, Theta.
Physical Description:
1 online resource (730 pages).
Place of Publication:
Cheltenham : Edward Elgar, 1989.
Contents:
Preface
Infinite Analysis
Systems of linear differential equations of infinite order: an aspect of infinite analysis
A particular partition of unity: an auxiliary tool in Hodge theory
Is there an infinite-dimensional algebraic geometry? Hints from KDV
A correspondence between an infinite Grassmannian and arbitrary vector bundles on algebraic curves
The KP hierarchy and infinite-dimensional Grassmann manifolds
Integrable Systems
Some geometrical techniques in integrable systems
Generalized theta functions and homoclinic varieties. Explicit equations for the KP and MKP hierarchies
Introduction to algebraic integrable systems and their Painlevé analysis
Polynomial x-functions for the AKNS hierarchy
Integrable systems as deformations of D-modules
Kac-Moody Algebras
The infinite wedge representation and the reciprocity law for algebraic curves
Exceptional hierarchies of soliton equations
Unitary representations of some infinite-dimensional Lie algebras
On highest weight and Fock space representations of the Virasoro algebra
Modular forms, strings, and ghosts
Lattice Models. Solution of Hirota's discrete-time Toda lattice equation and the critical correlations in the Z-invariant Ising model
Solvable lattice models
Theta function identities in a series of solvable lattice models
Star-triangle equations, quantum Lax pairs, and higher genus curves
Introduction to exactly solvable models in statistical mechanics
Physics
Introduction to holonomic quantum fields for mathematicians
Quantum field theory: a guide for mathematicians
A conformal field theory on Riemann surfaces realized as quantized moduli theory of Riemann surfaces. The physics of string theory
Jacobian Varieties
Schottky-Jung theory
Schottky relations on 1/2 C
C
Analytic identities for theta functions
Translation manifolds and the Schottky problem
Mappings of closed Riemann surfaces
Geometric characterization of Jacobians and the Schottky equations
Vector bundles over curves and solutions of the KP equations
Deformations of singular points on theta divisors
Uniformization, local index theorem, and geometry of the moduli spaces of Riemann surfaces and vector bundles. Explicit actions of the theta groups for theta divisors on Jacobian surfaces
Prym Varieties
Prym varieties: a survey
The trisecant conjecture for Pryms
Spectral curves, simple Lie algebras, and Prym-Tjurin varieties
Algebraic Geometry
A new look for thetas
The cube structure on the determinant bundle
Unramified Abelian extensions of Galois covers
On twisted Legendre equations and Kummer surfaces
On embedded tangent and secant varieties of projective algebraic varieties.
Notes:
Description based on publisher supplied metadata and other sources.
ISBN:
0-8218-9344-0

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