Spherical twists and Lagrangian spherical manifolds

Abstract

We study Dehn twists along Lagrangian submanifolds that are finite quotients of spheres. We decribe the induced auto-equivalences to the derived Fukaya category and explain its relation to twists along spherical functors.

arXiv commentComments are very welcomed

References in corpus (7)

• Smooth and proper noncommutative schemes and gluing of DG categories
• Symplectic cohomology and duality for the wrapped Fukaya category
• Floer theory for Lagrangian cobordisms
• Lagrangian submanifolds from tropical hypersurfaces
• A note on spherical functors
• Structure of $J$-holomorphic disks with immersed Lagrangian boundary conditions
• Projective twists in A-infinity categories

Cited by in corpus (1)

• Projective twists and the Hopf correspondence