Deligne’s congruence and supersingular reduction of Drinfeld modules

被引:0
作者
Gunther Cornelissen
机构
[1] Max-Planck-Institut für Mathematik,
[2] Gottfried-Claren-Straße 26,undefined
[3] D-53225 Bonn,undefined
[4] Germany ,undefined
[5] University of Gent,undefined
[6] Department of Pure Mathematics,undefined
[7] Galglaan 2,undefined
[8] B-9000 Gent,undefined
[9] Belgium,undefined
来源
Archiv der Mathematik | 1999年 / 72卷
关键词
Exceptional Case; Eisenstein Series; Drinfeld Module; Supersingular Reduction;
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摘要
Most rank two Drinfeld modules are known to have infinitely many supersingular primes. But how many supersingular primes of a given degree can a fixed Drinfeld module have? In this paper, a congruence between the Hasse invariant and a certain Eisenstein series is used for obtaining a bound on the number of such supersingular primes. Certain exceptional cases correspond to zeros of certain Eisenstein series with rational j-invariants.
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页码:346 / 353
页数:7
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