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David Roberts ♦
David Roberts ♦
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Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic CohomologyBiased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence"The Gysin exact sequence for $S^1$-equivariant symplectic homology"

Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence

Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's "The Gysin exact sequence for $S^1$-equivariant symplectic homology"

The link to the first cited paper did not work
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agt
agt
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Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic CohomologyBiased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence

Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence

Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence

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Mike Usher
Mike Usher
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Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic CohomologyBiased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence

Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence

Yes it does. Geometrically the BV operator is gotten by considering the parametrized moduli space of solutions to the Floer equation on the cylinder obtained by rotating one end of the cylinder. This is explained (rather briefly) in Section (8a) of Seidel's "Biased View of Symplectic Cohomology," see also Remark 5.7 of Bourgeois and Oancea's paper on the Gysin sequence

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Mike Usher
Mike Usher
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