Rigid local systems, Hilbert modular forms, and Fermat's last theorem

By Henri Darmon. 2000

54 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/897fd72c02bafa8f49f0bccdc25cf45b0c134ff9

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Michael A. Bennett
2. Carlos Simpson
3. Chris M. Skinner
4. K. Corlette
5. Samir Siksek
6. Andrej Dujella
7. Clemens Fuchs
8. Maurice Mignotte

In Mathematical Physics

1. Carlos Simpson
2. Chris M. Skinner
3. K. Corlette
4. Michael A. Bennett
5. B. Totaro

Citations in the corpus

• On the classification of rank-two representations of quasiprojective fundamental groups (2007, background): “r more unipotent conjugacy classes. Such presentations certainly exist in the literature, see [62] [63] [38]. Darmon discusses motivic properties of rigid local systems on P1 in an arithmetic setting [31]. 50 K.CORLETTEANDC.SIMPSON 8. Variations of Hodge structure We recall here the classical definit”
• Ternary Diophantine Equations via Galois Representations and Modular Forms (2004, methodology): “…recent approach to ternary Diophantine equations, based upon techniques from the theory of Galois representations and modular forms (and motivated by ideas of Frey [23], Hellegouarch [25] and Serre [51]), has achieved spectacular success in the work of Wiles [55], proving Fermat’s Last Theorem.”