Differentiable Family of Contact Structures on a Non-Compact (2n-1)-Manifold

Norihiko OKUBO

doi:10.4036/iis.2002.177

抄録

We construct a differentiable family of non-contactomorphic contact structures on a non-compact (2n-1)-dimensional manifold. This generalizes a result of Eliashberg which shows the existence of non-contactomorphic open solid tori.

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This article is licensed under a Creative Commons [Attribution 4.0 International] license.
https://creativecommons.org/licenses/by/4.0/

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