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Tight contact structures on a family of hyperbolic L-spaces
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We classify tight contact structures on various surgeries on the Whitehead link, which provides the first classification result on an infinite family of hyperbolic L-spaces. We also determine which of the tight contact structures are Stein fillable and which are virtually overtwisted.
Forward citations
Cited by 2 Pith papers
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Bordered contact invariants and half Giroux torsion
Separating half Giroux torsion does not force the contact invariant to vanish: infinitely many closed counterexamples exist, disproving Ghiggini's conjecture.
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Pseudo-Anosov flows on hyperbolic L-spaces
For every even n≥4, infinitely many surgeries on the n-chain link are hyperbolic L-spaces with n orbit-inequivalent pseudo-Anosov flows and n universally tight non-contactomorphic contact structures.
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