False division towers of elliptic curves

DOI10.1006/jabr.2000.8308zbMath1001.12004OpenAlexW2042552631MaRDI QIDQ1577629

David E. Rohrlich

Publication date: 16 December 2002

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jabr.2000.8308

zbMATH Keywords

elliptic curvesGalois groupprincipal congruence subgroupmodular function fieldsfalse division towers

Mathematics Subject Classification ID

Elliptic curves over global fields (11G05) Inverse Galois theory (12F12) Modular and Shimura varieties (14G35)

Related Items (4)

Deformations and the rigidity method ⋮ On elliptic units and \(p\)-adic Galois representations attached to elliptic curves ⋮ Modular units and the surjectivity of a Galois representation ⋮ A deformation of the Tate module

Cites Work

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• Correspondances modulaires et les fonctions \(\zeta\) de courbes algébriques
• Galois representations into \(\text{GL}_2(\mathbb Z_pX)\) attached to ordinary cusp forms.
• Über eine Klasse von arithmetisch definierbaren Normalteilern der Modulgruppe
• Cohomology of finite groups of Lie type. I
• Fake congruence modular curves and subgroups of the modular group
• Classical groups, probabilistic methods, and the \((2,3)\)-generation problem
• An ``infinite fern in the universal deformation space of Galois representations
• Some results on the linear fractional group
• Galois properties of points of finite order of elliptic curves
• Homomorphisms of Cocompact Fuchsian Groups on PSL 2 (Z p n [ x /(f(x)))]
• Automorphisms of the Two-Dimensional Linear Groups Over Integral Domains
• Maximal Normal Subgroups of the Modular Group

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