9 citations · 9 across the 1 of their papers we have counts for
2 papers
math.AG2017
Calabi-Yau Structures, Spherical Functors, and Shifted Symplectic Structures
Ludmil Katzarkov, Pranav Pandit, Theodore Spaide
A categorical formalism is introduced for studying various features of the symplectic geometry of Lefschetz fibrations and the algebraic geometry of Tyurin degenerations. This appr…
math.AG2016★ 9 cited
Shifted Symplectic and Poisson Structures on Spaces of Framed Maps
Theodore Spaide
We examine shifted symplectic and Poisson structures on spaces of framed maps. We prove some results about shifted Poisson structures analogous to those in existing ones about symp…