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Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves

Hermitian vector bundles over arithmetic curves and their theta invariants, which provides a conceptual framework to deal with the sequences;

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Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves

Hermitian vector bundles over arithmetic curves and their theta invariants, which provides a conceptual framework to deal with the sequences;

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London Mathematical Society Lecture Note Series

of the key areas of research involving vector bundles. Topics covered include those linking gauge theory and geometric invariant theory such as;

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Infinite-Dimensional Manifolds

Robert Geroch's lecture notes "Infinite-Dimensional Manifolds" provide a concise, clear, and helpful introduction to a wide range;

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Vector Bundles on Curves - New Directions

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;

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Elliptic Functions

Elliptic functions parametrize elliptic curves, and the intermingling of the analytic and algebraic-arithmetic theory has been at the;

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Moduli Spaces Of Stable Sheaves On Schemes

The notion of stability for algebraic vector bundles on curves was originally introduced by Mumford, and moduli spaces of semi-stable;

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Metric Structures in Differential Geometry

of metric differential geometry: Euclidean bundles, Riemannian connections, curvature, and Chern-Weil theory are discussed, including the Pontrjagin;

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Fundamentals of Advanced Mathematics V3

sections on differential and analytic manifolds, vector bundles, tensors, Lie derivatives, applications to algebraic topology, and more

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Flat Rank Two Vector Bundles on Genus Two Curves

isomonodromic foliation in the moduli space of vector bundles with $mathfrak sl_2$-connection over curves of genus 2 and prove the transversality of the;

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The Geometry of Vector Fields (Routledge Revivals)

, describing vector fields in three-dimensional Euclidean space, triply-orthogonal systems and applications in mechanics. Topics covered include;

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The Geometry of Vector Fields (Routledge Revivals)

, describing vector fields in three-dimensional Euclidean space, triply-orthogonal systems and applications in mechanics. Topics covered include;

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Cambridge Studies in Advanced Mathematics

algebraic curves. The construction and elementary properties of the moduli spaces of stable bundles are also discussed. In particular, Hilbert;

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Manifolds And Local Structures

category of elementary spaces: open euclidean spaces, or trivial bundles, or trivial vector bundles, and so on.This uniform approach allows us to;

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Collected Papers of C. S. Seshadri

personality of C.S. Seshadri. Table of Contents Volume 1: Vector Bundles and Invariant Theory Preface Curriculum Vitae of C S Seshadri;

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An Introduction to Invariants and Moduli

such as vector bundles on curves will find this to be a valuable resource. Amongst other things this volume includes an improved presentation;

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An Introduction to Invariants and Moduli

such as vector bundles on curves will find this to be a valuable resource. Amongst other things this volume includes an improved presentation;

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Automorphic Forms and Even Unimodular Lattices

This book includes a self-contained approach of the general theory of quadratic forms and integral Euclidean lattices, as well as a;

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From Frenet to Cartan

frames as developed by Cartan, at a level suitable for beginning graduate students familiar with the geometry of curves and surfaces in Euclidean;

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Tools for Infinite Dimensional Analysis

researchers studying infinite dimensional analysis. Thus, the literature for topological vector spaces is dense and difficult to digest, much of it;

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Algebraic And Arithmetic Structures Of Moduli Spaces (Sapporo 2007)

are discussed in the articles are diverse in nature such as class field theory, zeta functions, moduli of arithmetic vector bundles, moduli;

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Advances In Coding Theory And Cryptography

representation of linear codes, Griesmer codes, optical orthogonal codes, lattices and theta functions related to codes, Goppa codes and Tschirnhausen;

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Metaharmonic Lattice Point Theory

Bernoulli polynomials as Green's functions and linking them to Zeta and Theta functions. To generate multi-dimensional Euler summation formulas on;

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Metaharmonic Lattice Point Theory

Bernoulli polynomials as Green's functions and linking them to Zeta and Theta functions. To generate multi-dimensional Euler summation formulas on;

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Arithmetic Geometry And Number Theory

developments in arithmetic geometry and number theory through the works of Deninger-Werner in vector bundles on curves over p-adic fields; of Jiang on;

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Moduli Spaces and Arithmetic Geometry (Kyoto, 2004)

problem and/or arithmetic geometry. Algebraic curves, Abelian varieties, algebraic vector bundles, connections and D-modules are the subjects;

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Topological Vector Spaces and Their Applications

topological vector spaces. Overall, this book develops differential and integral calculus on infinite-dimensional locally convex spaces by using;

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