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Maximal stable lattices in representations over discretely valued fields
Let $ρ\colon G\to \mathrm{GL}_n(K)$ be an continuous irreducible representation of a compact group over a complete discretely valued field $K$. Let $W_i,W_j$ be two irreducible subrepresentations of $\overlineρ^{ss}$, the semisimplification of the residual representation. We study the structure of t
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