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20002003
most citedHasse invariant and group cohomology

10 citations · 17 across the 4 of their papers we have counts for

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math.NT20037 cited

Mod representations of arithmetic fundamental groups II (A conjecture of A.J. de Jong)

Gebhard Boeckle, Chandrashekhar Khare

As a sequel to our proof of the analog of Serre's conjecture for function fields in Part I of this work, we study in this paper the deformation rings of -dimensional mod

math.NT2003

Mod representations of arithmetic fundamental groups: Part I (An analog of Serre's conjecture for function fields)

Gebhard Boeckle, Chandrashekhar Khare

We formulate for function fields an analog of Serre's conjecture on the modularity of 2-dimensional irreducible mod l representations of the absolute Galois group of Q: our analog…

math.NT2002

Mod pq Galois representations and Serre's conjecture

Chandrashekhar Khare, Ian Kiming

Motives and automorphic forms of arithmetic type give rise to Galois representations that occur in {\it compatible families}. These compatible families are of p-adic representation…

math.NT200210 cited

Hasse invariant and group cohomology

Bas Edixhoven, Chandrashekhar Khare

Let p be a prime number. The Hasse invariant is a modular form modulo p that is often used to produce congruences between modular forms of different weights. We show how to produce…

math.NT2000

On Heegner points of large conductors

Chandrashekhar Khare, C. S. Rajan

Given a parametrisation of an elliptic curve over Q by a Shimura curve, we show that the images of almost all Heegner points are of infinite order. For parametrisations of elliptic…