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- W1752018505 abstract "Let $V$ be a mixed characteristic complete discrete valuation ring with perfect residue field. Let $X$ be a smooth formal scheme over $V$. We prove than a $D ^†_{X,Q} $-module which is overcoherent after any change of basis is an holonomic $D ^†_{X,Q} $-module. Furthermore, we check that this implies than a bounded complex $E$ of $D ^†_{X,,Q}$-modules is overholonomic after any change of basis if and only if, for any integer $j$, $mathcal{H} ^{j} (E) $ is overholonomic after any change of basis." @default.
- W1752018505 created "2016-06-24" @default.
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- W1752018505 date "2011-03-08" @default.
- W1752018505 modified "2023-09-27" @default.
- W1752018505 title "Overcoherence implies holonomicity" @default.
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