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ALGEBRAIC GEOMETRY IN EAST ASIA
Proceedings of the Symposium
Kyoto, Japan 3 - 10 August 2001
edited by Akira Ohbuchi (Tokushima University, Japan), Kazuhiro Konno, Sampei Usui (Osaka University, Japan), Atsushi Moriwaki (Kyoto University, Japan) & Noboru Nakayama (RIMS, Japan)
This book is the proceedings of the conference "Algebraic Geometry in East Asia" which was held in International Institute for Advanced Studies (IIAS) during August 3 to August 10, 2001.
As the breadth of the topics covered in this proceedings demonstrate, the conference was indeed successful in assembling a wide spectrum of East Asian mathematicians, and gave them a welcome chance to discuss current state of algebraic geometry.
Contents:
- Introduction to Arakelov Geometry (S Kawaguchi et al.)
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Double Covering of Smooth Algebraic Curves (C Keem)
- Algebraic Surfaces with Quotient Singularities — Including Some Discussion on Automorphisms and Fundamental Groups (J Keum & D-Q Zhang)
- Linear Series of Irregular Varieties (J A Chen & C D Hacon)
- Hecke Curves on the Moduli Space of Vector Bundles (J-M Hwang)
- Minimal Resolution via Gröbner Basis (Y Ito)
- Deformation Theory of Smoothable Semi Log Canonical Surfaces (Y Lee)
- Modular Curves and Some Related Issues (V NguyenKhac)
- On the Asymptotic Behavior of Admissible Variations of Mixed Hodge Structure (G Pearlstein)
- Degeneration of SL(n)-Bundles on a Reducible Curve (X-T Sun)
- Refined Brill–Noether Locus and Non-Abelian Zeta Functions for Elliptic Curves (L Weng)
Readership: Graduate students, academics and researchers in algebra &
number theory and geometry & topology.
| 272pp |
Pub. date: Jan 2003 |
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