activity
20042024
most citedTwo interacting Hopf algebras of trees

111 citations · 756 across the 39 of their papers we have counts for

collaborators

41 papers

math.AT2024

Topological field theories associated with Calabi-Yau categories

Tristan Bozec, Damien Calaque, Sarah Scherotzke

We construct symmetric monoidal higher categories of iterated Calabi-Yau cospans, that are noncommutative analogs of iterated lagrangian correspondences. We actually give a general…

math.AG2024

Shifted cotangent bundles, symplectic groupoids and deformation to the normal cone

Damien Calaque, Pavel Safronov

This article generalizes the theory of shifted symplectic structures to the relative context and non-geometric stacks. We describe basic constructions that naturally appear in this…

math.SG2023★ 1 cited

Derived symplectic geometry

Damien Calaque

This is an invited contribution to the 2nd edition of the Encyclopedia of Mathematical Physics, that provides a very short survey of derived symplectic geometry. Derived symplectic…

math.RT2022★ 1 cited

Calabi-Yau structures on (quasi-)bisymplectic algebras

Tristan Bozec, Damien Calaque, Sarah Scherotzke

We show that relative Calabi--Yau structures on noncommutative moment maps give rise to (quasi-)bisymplectic structures, as introduced by Crawley-Boevey-Etingof-Ginzburg (in the ad…

math.CT2021★ 3 cited

The AKSZ Construction in Derived Algebraic Geometry as an Extended Topological Field Theory

Damien Calaque, Rune Haugseng, Claudia Scheimbauer

We construct a family of oriented extended topological field theories using the AKSZ construction in derived algebraic geometry, which can be viewed as an algebraic and topological…

math.AG2021★ 7 cited

Shifted symplectic reduction of derived critical loci

Mathieu Anel, Damien Calaque

We prove that the derived critical locus of a -invariant function carries a shifted moment map, and that its derived symplectic reduction is the derived cri…