Couverture Categorical Donaldson-Thomas Theory for Local Surfaces

Categorical Donaldson-Thomas Theory for Local Surfaces

Toda, Yukinobu

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Description

This book provides an introduction to categorical Donaldson-Thomas (DT) theory, a rapidly developing field which has close links to enumerative geometry, birational geometry, geometric representation theory and classical moduli problems in algebraic geometry.

Détails

ISBN/GTIN978-3-031-61704-1

Type de produitLivre

ReliureLivre de poche

ÉditeurSpringer

Date de parution07.07.2024

Edition2024

SérieLecture Notes in Mathematics

No. de série2350

Pages312 pages

LangueAnglais

DimensionsLargeur 155 mm, Hauteur 235 mm, Épaisseur 18 mm

Poids493 g

Groupe de produitsSciences naturelles

CatégorieMathématique

Plus de détails

Série

An Introduction to KMS Weights

Twisted Morse Complexes

Braids, Conformal Module, Entropy, and Gromov's Oka Principle

Principal Symbol Calculus on Contact Manifolds

Bayesian Nonparametric Statistics

Recent Stability Issues for Linear Dynamical Systems

Helix Structures in Quantum Cohomology of Fano Varieties

Functional Analytic Methods for Heat Green Operators

Nonlinear Fokker-Planck Flows and their Probabilistic Counterparts

Normal 2-Coverings of the Finite Simple Groups and their Generalizations

Asymptotic Expansions and Summability

Categorical Donaldson-Thomas Theory for Local Surfaces

Upper Bounds for Grothendieck Constants, Quantum Correlation Matrices and CCP Functions

Geometric and Analytic Aspects of Functional Variational Principles

Modern Aspects of Dynamical Systems

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Auteur

Toda, Yukinobu

Prof. Yukinobu Toda received his PhD from the University of Tokyo in 2006, and held a JSPS postdoctoral position at the University of Tokyo from 2006 to 2007. Subsequently, he started at the Kavli Institute for the Physics and Mathematics of the Universe (Kavli IPMU) in 2008, initially as a project assistant professor, and since 2017, he has held the position of full professor at Kavli IPMU. He was an ICM invited speaker in 2014 in Seoul.