Geometric methods in algebra and number theory

목차 (Table of Contents)

• 자료제공 :
• * Preface
• * Bauer/Catanese/Grunewald: Beauville surfaces without real structures
• * Bogomolov/Tschinkel: Couniformization of curves over number fields
• * Budur: On the V-filtration of D-modules
• * Chai: Hecke orbits on Siegel modular varieties
• * Cluckers/Loeser: Ax?Kochen?Er?ov Theorems for p-adic integrals and motivic integration
• * De Concini/Procesi: Nested sets and Jeffrey?Kirwan residues
• * Ellenberg/Venkatesh: Counting extensions of function fields with bounded discriminant and specified Galois group
• * Hassett: Classical and minimal models of the moduli space of curves of genus two
• * Hausel: Mirror symmetry and Langlands duality in the non-Abelian Hodge theory of a curve
• * Pineiro/Szpiro/Tucker: Mahler measure for dynamical systems on P1 and intersection theory on a singular arithmetic surface
• * Pink: A Combination of the Conjecture of Mordell?Lang and Andre?Oort
• * Spitzweck: Motivic approach to limit sheaves
• * Swinnerton-Dyer: Counting points on cubic surfaces, II
• * Tamvakis: Quantum cohomology of isotropic Grassmannians
• * Zarhin: Endomorphism algebras of superelliptic Jacobians