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Closed exact Lagrangians in the symplectization of contact manifolds
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For a certain class of exotic contact manifolds of dimension greater than 3, we show that there is an abundance of closed exact Lagrangians in their symplectization. All of these Lagrangians are displaceable by Hamiltonian isotopy, and many of the examples are nulhomotopic.
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Cited by 1 Pith paper
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On orderability and the chord conjecture
Arnol'd's chord conjecture is proved for weakly non-orderable contact manifolds satisfying a sharp Lagrangian displacement-energy bound, including many prequantization and Brieskorn manifolds.
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