UID:
almahu_9949461103302882
Format:
1 online resource (482 p.) :
,
Num. figs.
Edition:
Reprint 2011
ISBN:
9783110886153
,
9783110637199
Series Statement:
Ohio State University Mathematical Research Institute Publications , 2
Note:
Frontmatter --
,
Preface --
,
A Brief Introduction to Drinfeld Modules --
,
Galois Calculus and Carlitz Exponentials --
,
A Two-Dimensional Analogue of Stickelberger's Theorem --
,
On Gamma Functions for Function Fields --
,
Groups of Elliptic Units in Global Function Fields --
,
Class Number "Parity" for Cyclic Function Fields --
,
Genus Two Hyperelliptic Drinfeld Modules over F2 --
,
A Short Introduction to Rigid Analytic Spaces --
,
Lecture on Rigid Geometry --
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Moduli for Drinfeld Modules --
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Ramifications Arising from Drinfeld Modules --
,
Rigid Analytic Modular Forms: An Integral Transform Approach --
,
Some Results on the Jacobians of Drinfeld Modular Curves --
,
Some Integrals Attached to Modular Forms in the Theory of Function Fields --
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Transcendence in Finite Characteristic --
,
Indépendance Algébrique des Périodes et Quasi-périodes d'un Module de Drinfeld --
,
Géométrie Diophantienne sur les Modules de Drinfeld --
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Transcendence Properties of Carlitz Zeta-values --
,
L-series of t-motives and Drinfeld Modules --
,
Classgroups of Sheaves of Locally Free Modules over Global Function Fields --
,
Artin-Schreier-Witt Extensions as Limits of Kummer-Lubin-Tate Extensions, and the Explicit Reciprocity Law --
,
The Circle Method and the Strict Waring Problem in Function Fields --
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Ramsey's Theorem and Waring's Problem for Algebras over Fields --
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Sums of Three Cubes --
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Heights and Zeta Functions in Function Fields --
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Continued Fraction Characterization and Generic Ideals in Real Quadratic Function Fields --
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Dictionary --
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Backmatter
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Issued also in print.
,
Mode of access: Internet via World Wide Web.
,
In English.
In:
DGBA Mathematics - 1990 - 1999, De Gruyter, 9783110637199
In:
E-DITION 2: BEST OF MATHEMATICS, PHYSICS, De Gruyter, 9783110306569
Additional Edition:
ISBN 9783110131710
Language:
English
Subjects:
Mathematics
DOI:
10.1515/9783110886153
URL:
https://doi.org/10.1515/9783110886153
URL:
https://www.degruyter.com/isbn/9783110886153