On the levels of mod l Hilbert modular forms

By Ali Rajaei. 2001

62 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/280f25fe01e8ad38d61638cf7579ccebdbcfdb46

How researchers see this paper

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

In Algebra and Number Theory

1. Paul Meekin
2. Samir Siksek
3. Nuno Freitas
4. F. Jarvis

In Geometry and Topology

1. Nuno Freitas
2. Paul Meekin
3. Samir Siksek
4. F. Jarvis
5. Netan Dogra
6. Jennifer S. Balakrishnan
7. J.-P. Wintenberger
8. Chandrashekhar B. Khare

In Mathematical Physics

1. Paul Meekin
2. Samir Siksek
3. Nuno Freitas
4. F. Jarvis
5. J.-P. Wintenberger
6. Chandrashekhar B. Khare

Citations in the corpus

• The asymptotic Fermat’s Last Theorem for five-sixths of real quadratic fields (2013, methodology): “We now apply the main theorem of [38] to remove from the level all primes q ∤ p dividing Mp.”
• Correspondences on Shimura curves and Mazur’s principle at p (2004, methodology): “The proof of the above theorem, as well as the stronger version of Rajaei ([ 18 ]), is geometric in nature, involving a study of the cohomology of certain Shimura curves.”
• The Fermat equation over Q(2) (2004, methodology): “Using these results, we may remove all the primes from the level at which is unramified, namely all those primes except those dividing 2 and p (and the auxiliary prime), using the main result of Rajaei’s paper [ 26 ].”