Number fields and function fields [electronic resource] : two parallel worlds / Gerard van der Geer, Ben Moonen, René Schoof, editors.
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...
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Full Text (via Springer) |
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| Other Authors: | , , |
| Format: | Electronic eBook |
| Language: | English |
| Published: |
Boston :
Birkhäuser,
©2005.
|
| Series: | Progress in mathematics (Boston, Mass.) ;
v. 239. |
| Subjects: |
Table of Contents:
- Arithmetic over function fields : a cohomological approach / Gebhard Böckle
- Algebraic stacks whose number of points over finite fields is a polynomial / Theo van den Bogaart and Bas Edixhoven
- On a problem of Miyaoka / Holger Brenner
- Monodromy groups associated to non-isotrivial drinfeld modules in generic characteristic / Florian Breuer and Richard Pink
- Irreducible values of polynomials : a non-analogy / Keith Conrad
- Schemes over F1 / Anton Deitmar
- Line bundles and p-adic characters / Christopher Deninger and Annette Werner
- Arithmetic Eisenstein classes on the Siegel space : some computations / Gerd Faltings
- Uniformizing the stacks of Abelian sheaves / Urs Hartl
- Faltings' delta-invariant of a hyperelliptic Riemann suface / Robin de Jong
- A Hirzebruch proportionality principle in Arakelov geometry / Kai Köhler
- On the height conjecture for algebraic points on curves defined over number fields / Ulf Kühn
- A note on absolute derivations and zeta functions / Jeffrey C. Lagaris
- On the order of certain characteristic classes of the Hodge Bundle of semi-abelian schemes / Vincent Maillot and Damian Roessler
- A note on the Manin-Mumford conjecture / Damian Roessler.