The Galois representations associated to a Drinfeld module in special characteristic. III: Image of the group ring
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Publication:818064
DOI10.1016/j.jnt.2005.04.012zbMath1173.11038OpenAlexW2064432996MaRDI QIDQ818064
Richard Pink, Matthias Traulsen
Publication date: 24 March 2006
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jnt.2005.04.012
Related Items
Adelic openness for Drinfeld modules in special characteristic ⋮ The isogeny conjecture for \(A\)-motives ⋮ Newton polygons, successive minima, and different bounds for Drinfeld modules of rank $2$ ⋮ The isogeny conjecture for \(t\)-motives associated to direct sums of Drinfeld modules ⋮ Image of the group ring of the Galois representation associated to Drinfeld modules ⋮ Finding endomorphisms of Drinfeld modules
Cites Work
- Semi-simplicity of the Galois representations attached to Drinfeld modules over fields of ``infinite characteristics
- The Galois representations associated to a Drinfeld module in special characteristic. I: Zariski density
- The Galois representations associated to a Drinfeld module in special characteristic. II: Openness
- La conjecture de Weil. II
- Finiteness theorems in geometric classfield theory. (With an appendix by Kenneth A. Ribet)
- Finiteness of an isogeny class of Drinfeld modules -- correction to a previous paper
- The Mumford-Tate conjecture for Drinfeld-modules
- Semisimplicity of the Galois representations attached to Drinfeld modules over fields of ``finite characteristics
- The isogeny conjecture for \(t\)-motives associated to direct sums of Drinfeld modules
- Galois properties of points of finite order of elliptic curves
- Gauss Sums, Kloosterman Sums, and Monodromy Groups. (AM-116)
- The Tate Conjecture for t-Motives
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