M. Sullivan

activity

20022005

R^{2 n + 1}

and Contact Homology

7 citations · 10 across the 3 of their papers we have counts for

collaborators

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3 papers · 1 filter

math.SG2005★ 3 cited

Legendrian Contact Homology in P X R

Tobias Ekholm, John Etnyre, Michael G. Sullivan

A rigorous foundation for the contact homology of Legendrian submanifolds in a contact manifold of the form $P \times R$ where $P$ is an exact symplectic manifold is established. T…

math.SG2004

Orientations in Legendrian Contact Homology and Exact Lagrangian Immersions

Tobias Ekholm, John Etnyre, Michael G. Sullivan

We show how to orient moduli spaces of holomorphic disks with boundary on an exact Lagrangian immersion of a spin manifold into complex n-space in a coherent manner. This allows us…

math.SG2002★ 7 cited

Legendrian Submanifolds in $R^{2 n + 1}$ and Contact Homology

Tobias Ekholm, John Etnyre, Michael G. Sullivan

Contact homology for Legendrian submanifolds in standard contact $(2 n + 1)$ -space is rigorously defined using moduli spaces of holomorphic disks with Lagrangian boundary conditions i…

Legendrian Contact Homology in P X R

Orientations in Legendrian Contact Homology and Exact Lagrangian Immersions

Legendrian Submanifolds in R2n+1 and Contact Homology

Legendrian Submanifolds in $R^{2 n + 1}$ and Contact Homology