Blueprint Bibliography🔗

Bibliography (16)

• Barry Mazur (1977). “Modular curves and the Eisenstein ideal”. Publications Mathématiques de l'IHÉS.47 1pp. 33–186.
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• Bas Edixhoven (1992). “The weight in Serre's conjectures on modular forms”. Inventiones Mathematicae.109 3pp. 563–594.
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• Chandrashekhar Khare and Jean-Pierre Wintenberger (2009). “Serre's modularity conjecture. II”. Inventiones Mathematicae.178 3pp. 505–586.
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• Georges Poitou (1977). “Sur les petits discriminants”. Séminaire Delange-Pisot-Poitou.18 1.
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• Henri Darmon, Fred Diamond, and Richard Taylor (1995). “Fermat's last theorem”. Current Developments in Mathematics.1995 1pp. 1–154.
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• Jean-Pierre Serre (1964). “Cohomologie galoisienne”. Lecture Notes in Mathematics.5 1.
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• Jean-Pierre Serre (1972). “Propriétés galoisiennes des points d'ordre fini des courbes elliptiques”. Inventiones Mathematicae.15 4pp. 259–331.
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• Jean-Pierre Serre (1987). “Sur les représentations modulaires de degré 2 de GQ”. Duke Mathematical Journal.54 1pp. 179–230.
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• John Voight (2021). “Quaternion Algebras”. Open book draft.1 1.
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• Joseph H. Silverman (2009). “The arithmetic of elliptic curves”. Graduate Texts in Mathematics.106 2.
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• Laurent Moret-Bailly (1989). “Groupes de Picard et problèmes de Skolem. I, II”. Annales scientifiques de l'École Normale Supérieure.22 2pp. 161–179.
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• Nicholas M. Katz and Barry Mazur (1985). “Arithmetic moduli of elliptic curves”. Annals of Mathematics Studies.108 1.
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• Proceedings volume, 1979. “Automorphic forms, representations and L-functions. Part 1”. In Proceedings of Symposia in Pure Mathematics XXXIII.
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• Richard Taylor (2006). “On the meromorphic continuation of degree two L-functions”. Documenta Mathematica.11 1pp. 729–779.
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• Thomas Barnet-Lamb, Toby Gee, David Geraghty, and Richard Taylor (2014). “Potential automorphy and change of weight”. Annals of Mathematics.179 2pp. 501–609.
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• Toby Gee (2006). “Modularity lifting theorems for ordinary Galois representations”. Mathematische Annalen.335 4pp. 681–715.
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