Orderability and the Weinstein Conjecture
Albers, Peter · Fuchs, Urs · Merry, Will J.
Original · EN
In this article we prove that the Weinstein conjecture holds for contact manifolds (Σ,ξ) for which Cont₀(Σ,ξ) is non-orderable in the sense of Eliashberg-Polterovich [EP00]. More precisely, we establish a link between orderable and hypertight contact manifolds. In addition, we prove for certain contact manifolds a conjecture by Sandon [San13b] on the existence of translated points in the non-degenerate case.
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