Analytic continuation of overconvergent eigenforms
By Kevin Buzzard. 2002
107 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b739a8131db3f197cbf105b5484f63bdea959dbe
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
- Frank Calegari
- David Geraghty
- V. Vatsal
- Eknath Ghate
- Kevin Buzzard
- Akshay Venkatesh
- T. Gee
- M. Emerton
In Mathematical Physics
- Frank Calegari
- David Geraghty
- V. Vatsal
- Eknath Ghate
- Kevin Buzzard
- Akshay Venkatesh
- T. Gee
- M. Emerton
Citations in the corpus
- Modularity lifting beyond the Taylor–Wiles method (2012, methodology): “It is instructive to compare this theorem and the corollary to the main theorem of Buzzard– Taylor [BT99] (see also [Buz03]).”
- Serre’s modularity conjecture (II) (2009, unknown): “6), see [5] and [6].”
- On the local behaviour of ordinary $$-adic representations (2004, background): “result of [ Buz03 ] extends earlier work of Buzzard and Taylor [BT99], but it is really the new result of Buzzard that we need here since this result allows the p-adic Galois representation to be ramified at p.”
- L -functions and Galois Representations: Eigenvarieties (2007, background): “But if S is non-empty then let P denote a point of S which is “nearest to the ordinary locus” (that is, such that v′(P ) is minimal, where v′ is the composite of the natural projection X1(qp n−1) → X0(p) and the function denoted v ′ in section 4 of [4]).”