Number Fields and Function Fields – Two Parallel Worlds
Ever since the analogy between number fields and function fields was discovered, it has been a source of inspiration for new ideas, and a long history has not in any way detracted from the appeal of the subject. As a deeper understanding of this analogy could have tremendous consequences, the search...
| Other Authors: | , , |
|---|---|
| Format: | eBook |
| Language: | English |
| Published: |
Boston, MA
Birkhäuser
2005, 2005
|
| Edition: | 1st ed. 2005 |
| Series: | Progress in Mathematics
|
| Subjects: | |
| Online Access: | |
| Collection: | Springer eBooks 2005- - Collection details see MPG.ReNa |
Table of Contents:
- Arithmetic over Function Fields: A Cohomological Approach
- Algebraic Stacks Whose Number of Points over Finite Fields is a Polynomial
- On a Problem of Miyaoka
- Monodromy Groups Associated to Non-Isotrivial Drinfeld Modules in Generic Characteristic
- Irreducible Values of Polynomials: A Non-Analogy
- Schemes over
- Line Bundles and p-Adic Characters
- Arithmetic Eisenstein Classes on the Siegel Space: Some Computations
- Uniformizing the Stacks of Abelian Sheaves
- Faltings’ Delta-Invariant of a Hyperelliptic Riemann Surface
- A Hirzebruch Proportionality Principle in Arakelov Geometry
- On the Height Conjecture for Algebraic Points on Curves Defined over Number Fields
- A Note on Absolute Derivations and Zeta Functions
- On the Order of Certain Characteristic Classes of the Hodge Bundle of Semi-Abelian Schemes
- A Note on the Manin-Mumford Conjecture