2 problems

Breuil–Schneider non-vanishing conjecture for $B_{\xi,\zeta}(G)$
Let ${\bf G}$ be an $F$ -split connected reductive algebraic group defined over $F$ , let ${\bf T}$ be a maximal $F$ -split torus, and let $\xi$ and $\zeta$ be the parameters used to…
openbanach-representations local-langlands p-adic-representations
0 responses
06
The conjecture relating $B(\chi,[1,b])$ to the $p$ -adic local Langlands correspondence
Local Langlands conjecture for $B(\chi,[1,b])$ . Up to a twist by a character, $B(\chi,[1,b])$ is isomorphic to $\Pi(V_{\chi,[1,b]}^\vee)$ as a Banach space representation of…
openbanach-representations galois-representations p-adic-local-langlands
0 responses
04

Breuil–Schneider non-vanishing conjecture for Bξ,ζ(G)B_{\xi,\zeta}(G)Bξ,ζ​(G)