# On modular representations of Gal (.../Q) arising from modular forms.

Inventiones mathematicae (1990)

- Volume: 100, Issue: 2, page 431-476
- ISSN: 0020-9910; 1432-1297/e

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top## How to cite

topRibet, K.A.. "On modular representations of Gal (.../Q) arising from modular forms.." Inventiones mathematicae 100.2 (1990): 431-476. <http://eudml.org/doc/143793>.

@article{Ribet1990,

author = {Ribet, K.A.},

journal = {Inventiones mathematicae},

keywords = {modularity of curves; Shimura curves; Jacobians; Fermat's last theorem; conjecture of Serre; modular Galois representation; Taniyama-Shimura-Weil conjecture},

number = {2},

pages = {431-476},

title = {On modular representations of Gal (.../Q) arising from modular forms.},

url = {http://eudml.org/doc/143793},

volume = {100},

year = {1990},

}

TY - JOUR

AU - Ribet, K.A.

TI - On modular representations of Gal (.../Q) arising from modular forms.

JO - Inventiones mathematicae

PY - 1990

VL - 100

IS - 2

SP - 431

EP - 476

KW - modularity of curves; Shimura curves; Jacobians; Fermat's last theorem; conjecture of Serre; modular Galois representation; Taniyama-Shimura-Weil conjecture

UR - http://eudml.org/doc/143793

ER -

## Citations in EuDML Documents

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- Susil Kumar Jena, On ${x}^{n}+{y}^{n}=n!{z}^{n}$
- Florence Gillibert, Points rationnels sur les quotients d’Atkin-Lehner de courbes de Shimura de discriminant $pq$
- Michael A. Bennett, The equation ${x}^{2n}+{y}^{2n}={z}^{5}$
- Samir Siksek, Diophantine equations after Fermat’s last theorem
- Kenneth A. Ribet, Wiles dokázal Taniyamovu hypotézu; důsledkem je Fermatova věta
- Samir Siksek, On the diophantine equation ${x}^{2}={y}^{p}+{2}^{k}{z}^{p}$
- Kenneth A. Ribet, On the equation ${a}^{p}+{2}^{\alpha}{b}^{p}+{c}^{p}=0$
- Andrea Mori, Lea Terracini, A canonical map between Hecke algebras
- Gerhard Frey, The Way to the Proof of Fermat’s Last Theorem

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