Del i serien Lecture Notes in Pure and Applied Mathematics

Moduli of Vector Bundles

Name: Moduli of Vector Bundles
SKU: 9781138430327
Price: 3999 SEK
Availability: InStock
Author: Masaki Maruyama
ISBN: 9781138430327

Inbunden, Engelska, 2018

AvMasaki Maruyama

3 999 kr

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6 779 kr

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"Contains papers presented at the 35th Taniguchi International Symposium held recently in Sanda and Kyoto, Japan. Details the latest developments concerning moduli spaces of vector bundles or instantons and their application. Covers a broad array of topics in both differential and algebraic geometry."

Produktinformation

Utgivningsdatum2018-06-28
Mått178 x 254 x undefined mm
Vikt750 g
FormatInbunden
SpråkEngelska
SerieLecture Notes in Pure and Applied Mathematics
Antal sidor320
FörlagTaylor & Francis Ltd
ISBN9781138430327

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Matematik inom Naturvetenskap och teknik

Computing Schubert's calculus with Severi residues - an introduction to quantum cohomology; Neron-Severi group for Torus quasi-bundles over curves; some Donaldson invariants of CP2; Kahler quotient and equivariant cohomology; magnetic monopoles with platonic symmetry; semi-universal family of reflexive modules over a rational double point of type A; a remark on Donaldson's polynomial invariants for a surface of general type with Pg=2 and K2=1; module des fibres semi-stables et fonctions theta; systemes coherents et polynomes de Donaldson; Picard groups of the moduli spaces of vector bundles over algebraic surfaces; construction of moduli spaces and stable sheaves via Simpson's idea; curves and K3 surface of genus eleven; hyper-Kahler structures on moduli spaces of parabolic Higgs bundles on Riemann surfaces; notes on symplectic 4-manifolds with b2=1; on the local geometry of moduli spaces of locally free sheaves; small fields in constructive algebraic geometry; homotopy over the complex numbers and generalized de Rham cohomology; remarks on zero-cycles of self-products of varieties; moduli of parabolic Higgs sheaves; numbers of F-alpha-rational points of the moduli of stable sheaves on elliptic surfaces.

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