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  E-mail Message: I thought you might be interested in this item at http://www.worldcat.org/oclc/646768809 Title: Symplectic geometry and mirror symmetry : proceedings of the 4th KIAS Annual International Conference, Korea Institute for Advanced Study, Seoul, South Korea, 14-18 August 2000 Author: Kenji Fukaya; Kodŭng Kwahagwŏn (Korea). International Conference; Kodŭng Kwahagwŏn (Korea) Publisher: River Edge, N.J. : World Scientific, ©2001. ISBN/ISSN: 1281951382 9781281951380 9786611951382 6611951385 9812799826 9789812799821 OCLC:646768809

  
  

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Symplectic geometry and mirror symmetry : proceedings of the 4th KIAS Annual International Conference, Korea Institute for Advanced Study, Seoul, South Korea, 14-18 August 2000

Author:	Kenji Fukaya; Kodŭng Kwahagwŏn (Korea). International Conference; Kodŭng Kwahagwŏn (Korea)
Publisher:	River Edge, N.J. : World Scientific, ©2001.
Edition/Format:	eBook : Document : Conference publication : EnglishView all editions and formats
Summary:	In 1993, M. Kontsevich proposed a conceptual framework for explaining the phenomenon of mirror symmetry. Mirror symmetry had been discovered by physicists in string theory as a duality between families of three-dimensional Calabi-Yau manifolds. Kontsevich's proposal uses Fukaya's construction of the A∞-category of Lagrangian submanifolds on the symplectic side and the derived category of coherent sheaves on the complex side. The theory of mirror symmetry was further enhanced by physicists in the language of D-branes and also by Strominger-Yau-Zaslow in the geometric set-up of (special) Lagrangian torus fibrations. It rapidly expanded its scope across from geometry, topology, algebra to physics. In this volume, leading experts in the field explore recent developments in relation to homological mirror symmetry, Floer theory, D-branes and Gromov-Witten invariants. Kontsevich-Soibelman describe their solution to the mirror conjecture on the abelian variety based on the deformation theory of A∞-categories, and Ohta describes recent work on the Lagrangian intersection Floer theory by Fukaya-Oh-Ohta-Ono which takes an important step towards a rigorous construction of the A∞-category. There follow a number of contributions on the homological mirror symmetry, D-branes and the Gromov-Witten invariants, e.g. Getzler shows how the Toda conjecture follows from recent work of Givental, Okounkov and Pandharipande. This volume provides a timely presentation of the important developments of recent years in this rapidly growing field.  Read more...
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Subjects	Mirror symmetry -- Congresses. Symplectic groups -- Congresses. Mirror symmetry. View all subjects
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