Geometric Transitions

Altmann; Aspinwall; Barth; Batyrev; Batyrev; Batyrev; Batyrev; Batyrev; Batyrev; Beauville; Berglund; Berglund; Bogomolov; Calabi; Candelas; Candelas; Candelas; Chiang; Clemens; Diaconescu; Dimca; Enriques; Friedman; Friedman; Gopakumar; Green; Green; Greene; Greene; Griffiths; Gross; Gross; Hirzebruch; Joyce; Katz; Kawamata; Kleiman; Kleppe; Kodaira; Kollár; Lynker; Michele Rossi; Milnor; Mori; Morrison; Morrison; Namikawa; Namikawa; Namikawa; Ooguri; Ran; Ran; Reid; Reid; Reid; Reid; Reid; Schlessinger; Schoen; Sieberg; Steenbrink; Strominger; Tamás; Tian; Tian; Todorov; t’Hooft; Van Geemen; Voisin; Wall; Werner; Wilson; Wilson; Wilson; Witten; Yau

research

Geometric Transitions

Authors: Altmann
Aspinwall
Barth
Batyrev
Batyrev
Batyrev
Batyrev
Batyrev
Batyrev
Beauville
Berglund
Berglund
Bogomolov
Calabi
Candelas
Candelas
Candelas
Chiang
Clemens
Diaconescu
Dimca
Enriques
Friedman
Friedman
Gopakumar
Green
Green
Greene
Greene
Griffiths
Gross
Gross
Hirzebruch
Joyce
Katz
Kawamata
Kleiman
Kleppe
Kodaira
Kollár
Lynker
Michele Rossi
Milnor
Mori
Morrison
Morrison
Namikawa
Namikawa
Namikawa
Ooguri
Ran
Ran
Reid
Reid
Reid
Reid
Reid
Schlessinger
Schoen
Sieberg
Steenbrink
Strominger
Tamás
Tian
Tian
Todorov
t’Hooft
Van Geemen
Voisin
Wall
Werner
Wilson
Wilson
Wilson
Witten
Yau
Publication date: 28 December 2004
Publisher: 'Elsevier BV'
Doi

Abstract

The purpose of this paper is to give, on one hand, a mathematical exposition of the main topological and geometrical properties of geometric transitions, on the other hand, a quick outline of their principal applications, both in mathematics and in physics.Comment: 44 page

Similar works

Full text

Available Versions

Crossref

Last time updated on 02/01/2020