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- W2992923932 abstract "We generalize a result of Giroux which says that a closed surface in a contact $3$-manifold with Morse-Smale characteristic foliation is convex. Specifically, we show that the result holds in contact manifolds of arbitrary dimension. As an application, we show that a particular closed hypersurface introduced by A. Mori is $C^{infty}$-close to a convex hypersurface." @default.
- W2992923932 created "2019-12-13" @default.
- W2992923932 creator A5035832015 @default.
- W2992923932 date "2019-12-03" @default.
- W2992923932 modified "2023-09-27" @default.
- W2992923932 title "Morse-Smale characteristic foliations and convexity in contact manifolds" @default.
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