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Rational surfaces and symplectic 4-manifolds with one basic class.

Fintushel, Ronald, Park, Jongil, Stern, Ronald J. (2002)

Algebraic & Geometric Topology

Rational symplectic field theory over $ℤ^{2}$ for exact Lagrangian cobordisms

Tobias Ekholm (2008)

Journal of the European Mathematical Society

We construct a version of rational Symplectic Field Theory for pairs $(X, L)$ , where $X$ is an exact symplectic manifold, where $L \subset X$ is an exact Lagrangian submanifold with components subdivided into $k$ subsets, and where both $X$ and $L$ have cylindrical ends. The theory associates to $(X, L)$ a $ℤ$ -graded chain complex of vector spaces over $ℤ_{2}$ , filtered with $k$ filtration levels. The corresponding $k$ -level spectral sequence is invariant under deformations of $(X, L)$ and has the following property: if $(X, L)$ is obtained by joining a...

Displaying 1 – 5 of 5

Rational surfaces and symplectic 4-manifolds with one basic class.

Rational symplectic field theory over $ℤ^{2}$ for exact Lagrangian cobordisms

Recollement de variétés de contact tendues

Rectificatif à l'article «Recollement de variétés de contact tendues»

Remarks on non-local invariants of Martinet's singular symplectic structures

Currently displaying 1 – 5 of 5

Displaying 1 – 5 of 5

Rational surfaces and symplectic 4-manifolds with one basic class.

Rational symplectic field theory over ℤ 2 for exact Lagrangian cobordisms

Recollement de variétés de contact tendues

Rectificatif à l'article «Recollement de variétés de contact tendues»

Remarks on non-local invariants of Martinet's singular symplectic structures

Currently displaying 1 – 5 of 5

Rational symplectic field theory over $ℤ^{2}$ for exact Lagrangian cobordisms