Geodesic
Mod 2 and mod 5 icosahedral representations
Shepherd-Barron, N.1 ; Taylor, R.2
1Department of Pure Mathematics and Mathematical Statistics, Cambridge University, 16 Mill Lane, Cambridge CB2 1SB, United Kingdom
2Department of Mathematics, Harvard University, 1 Oxford St., Cambridge, Massachusetts 02138
Journal of the American Mathematical Society, Tome 10 (1997) no. 2, pp. 283-298
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DOI : 10.1090/S0894-0347-97-00226-9

Shepherd-Barron, N.  1   ; Taylor, R.  2

1 Department of Pure Mathematics and Mathematical Statistics, Cambridge University, 16 Mill Lane, Cambridge CB2 1SB, United Kingdom
2 Department of Mathematics, Harvard University, 1 Oxford St., Cambridge, Massachusetts 02138 
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Shepherd-Barron, N.; Taylor, R. Mod 2 and mod 5 icosahedral representations. Journal of the American Mathematical Society, Tome 10 (1997) no. 2, pp. 283-298. doi: 10.1090/S0894-0347-97-00226-9

[1] Conway, J. H., Curtis, R. T., Norton, S. P., Parker, R. A., Wilson, R. A. 𝔸𝕋𝕃𝔸𝕊 of finite groups 1985

[2] Ash, Avner, Stevens, Glenn Modular forms in characteristic 𝑙 and special values of their 𝐿-functions Duke Math. J. 1986 849 868

[3] Dolgachev, Igor, Ortland, David Point sets in projective spaces and theta functions Astérisque 1988

[4] Deligne, P., Rapoport, M. Correction to: “Les schémas de modules de courbes elliptiques” (Modular functions of one variable, II (Proc. Internat. Summer School, Univ. Antwerp, Antwerp, 1972), pp. 143–316, Lecture Notes in Math., Vol. 349, Springer, Berlin, 1973) 1975

[5] Grothendieck, Alexander Le groupe de Brauer. I. Algèbres d’Azumaya et interprétations diverses 1968 46 66

[6] Grothendieck, Alexander Le groupe de Brauer. I. Algèbres d’Azumaya et interprétations diverses 1968 46 66

[7] Langlands, Robert P. Base change for 𝐺𝐿(2) 1980

[8] Mumford, David Tata lectures on theta. II 1984

[9] Rubin, K., Silverberg, A. Families of elliptic curves with constant mod 𝑝 representations 1995 148 161

[10] Serre, Jean-Pierre Œuvres. Vol. I 1986

[11] Serre, Jean-Pierre Sur les représentations modulaires de degré 2 de 𝐺𝑎𝑙(\overline{𝐐}/𝐐) Duke Math. J. 1987 179 230

[12] Tunnell, Jerrold Artin’s conjecture for representations of octahedral type Bull. Amer. Math. Soc. (N.S.) 1981 173 175

[13] Taylor, Richard, Wiles, Andrew Ring-theoretic properties of certain Hecke algebras Ann. of Math. (2) 1995 553 572

[14] Van Der Geer, Gerard Hilbert modular surfaces 1988

[15] Wiles, Andrew Modular elliptic curves and Fermat’s last theorem Ann. of Math. (2) 1995 443 551

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