Symplectic cohomology relative to a smooth anticanonical divisor
For a monotone symplectic manifold and a smooth anticanonical divisor, there is a formal deformation of the symplectic cohomology of the divisor complement, defined by allowing Floer cylinders to intersect the divisor. We compute this deformed symplectic cohomology, in terms of the ordinary cohomolo...
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Zusammenfassung: | For a monotone symplectic manifold and a smooth anticanonical divisor, there
is a formal deformation of the symplectic cohomology of the divisor complement,
defined by allowing Floer cylinders to intersect the divisor. We compute this
deformed symplectic cohomology, in terms of the ordinary cohomology of the
manifold and divisor; and also describe some additional structures that it
carries. |
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DOI: | 10.48550/arxiv.2408.09039 |