Description |
Let F be a p-adic field and let $n \geq 1$. We have the equality of N=M where N is the number of smooth irreducible n-dimensional mod p representations of the absiolute Galois group of F (with fixed determinant of a Frobenius), and M is the number of simple n-dimensional supersingular mod p modules (with fixed action of a uniformizer) of the pro-p-Iwahori Hecke algebra of GL(n,F). |
Organised by | Aravindakshan T |
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