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- W2939242866 abstract "We prove a definable version of the Whitney embedding theorem for abstract-definable $mathcal{C}^p$ manifolds with $1leq p<infty$, namely: every abstract-definable $mathcal{C}^p$ manifold is abstract-definable $C^p$ embedded into $R^N$, for some positive integer $N$. As a consequence, we show that every abstract-definable $mathcal{C}^p$ manifold has a compatible $mathcal{C}^{p+1}$ atlas." @default.
- W2939242866 created "2019-04-25" @default.
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- W2939242866 date "2019-04-10" @default.
- W2939242866 modified "2023-09-27" @default.
- W2939242866 title "On Whitney embedding of o-minimal manifolds" @default.
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