Number Fields and Function Fields - Two Parallel Worlds

* Preface

* Participants

* List of Contributors

* G. Böckle: Arithmetic over Function Fields: A Cohomological Approach

* T. van den Bogaart and B. Edixhoven: Algebraic Stacks Whose Number of Points over Finite Fields Is a Polynomial

* H. Brenner: On a Problem of Miyaoka

* F. Breuer and R. Pink: Monodromy Groups Associated to Nonisotrivial Drinfeld Modules in Generic Characteristic

* K. Conrad: Irreducible Values of Polynomials: A Nonanalogy

* A. Deitmar: Schemes over F₁

* C. Deninger and A. Werner: Line Bundles and p-Adic Characters

* G. Faltings: Arithmetic Eisenstein Classes on the Siegel Space: Some Computations

* U. Hartl: Uniformizing the Stacks of Abelian Sheaves

* R. de Jong: Faltings’ Delta-Invariant of a Hyperelliptic Riemann Surface

* K. Köhler: A Hirzebruch Proportionality Principle in Arakelov Geometry

* U. Kühn: On the Height Conjecture for Algebraic Points on Curves Defined over Number Fields

* J.C. Lagarias: A Note on Absolute Derivations and Zeta Functions

* V. Maillot and D. Roessler: On the Order of Certain Characteristic Classes of the Hodge Bundle of Semiabelian Schemes

* D. Roessler: A Note on the Manin–Mumford Conjecture