20 citations · 34 across the 8 of their papers we have counts for
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math.DG2013
Counting isotropic tangent lines of hypersurfaces
Sergei Lanzat
Consider the standard symplectic $(\RR^{2n}, ω_0)$, a point $p\in\RR^{2n}$ and an immersed closed orientable hypersurface $Σ\subset\RR^{2n}\minus\{p\}$, all in general position. We…
math.SG2013★ 3 cited
Quantum homology of compact convex symplectic manifolds
Sergei Lanzat
We study the space of pseudo-holomorphic spheres in compact symplectic manifolds with convex boundary. We show that the theory of Gromov-Witten invariants can be extended to the cl…
math.SG2013★ 7 cited
Hamiltonian Floer homology for compact convex symplectic manifolds
Sergei Lanzat
We construct absolute and relative versions of Hamiltonian Floer homology algebras for strongly semi-positive compact symplectic manifolds with convex boundary, where the ring stru…