Structure of $J$-holomorphic disks with immersed Lagrangian boundary conditions

Abstract

We explain how to generalize Lazzarini's structural Theorem from [Laz11] to the case of curves with boundary on a given Lagrangian immersion. As a consequence of this result, we show that we can compute Floer homology with time-independent almost complex structures. We also give some applications as well as topics for future work.

References in corpus (1)

• Quantum Structures for Lagrangian Submanifolds

Cited by in corpus (3)

• Lagrangian cobordism groups of higher genus surfaces
• Spherical twists and Lagrangian spherical manifolds
• A Lagrangian Pictionary