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Moduli Spaces and Arithmetic Geometry

BuchGebunden
432 Seiten
Englisch
The RIMS conference 'Moduli Spaces and Arithmetic Geometry' was held at Kyoto University during September 8-15, 2004 as the 13th International Research Institute of the Mathematical Society of Japan. This volume is the outcome of this conference and consists of papers that treat moduli problem and/or arithmetic geometry.mehr

Produkt

KlappentextThe RIMS conference 'Moduli Spaces and Arithmetic Geometry' was held at Kyoto University during September 8-15, 2004 as the 13th International Research Institute of the Mathematical Society of Japan. This volume is the outcome of this conference and consists of papers that treat moduli problem and/or arithmetic geometry.
Details
ISBN/GTIN978-4-931469-38-9
ProduktartBuch
EinbandartGebunden
FormatGenäht
Erscheinungsjahr2007
Erscheinungsdatum16.03.2007
Seiten432 Seiten
SpracheEnglisch
MasseBreite 160 mm, Höhe 234 mm, Dicke 28 mm
Gewicht839 g
Artikel-Nr.15777806

Inhalt/Kritik

Inhaltsverzeichnis
Moduli spaces of twisted sheaves on a projective variety by K. Yoshioka Appendix. Proof of Caldararu's conjecture by D. Huybrechts and P. Stellari On integral Hodge classes on uniruled or Calabi-Yau threefolds by C. Voisin Birational geometry of symplectic resolutions of nilpotent orbits by Y. Namikawa The moduli stack of rank-two Gieseker bundles with fixed determinant on a nodal curve by T. Abe Vector bundles on curves and theta functions by A. Beauville On the finiteness of abelian varieties with bounded modular height by A. Moriwaki Moduli of regular holonomic $\mathcal{D}_X$-modules with natural parabolic stability by N. Nitsure The cohomology groups of stable quasi-abelian schemes and degenerations associated with the $E_8$-lattice by I. Nakamura and K. Sugawara Semi-stable extensions on arithmetic surfaces by C. Soule On the cusp form motives in genus 1 and level 1 by C. Consani and C. Faber Polarized K3 surfaces of genus thirteen by S. Mukai Rigid geometry and applications by K. Fujiwara and F. Kato Moduli of stable parabolic connections, Riemann-Hilbert correspondence and geometry of Painleve equation of type VI, part II by M. Inaba, K. Iwasaki, and M. Saito.mehr

Autor