The derived category of the Tamari lattice is fractionally Calabi-Yau

07/20 -- 07/20/2018 in Bielefeld, Germany Role: speaker

In this talk, I will introduce an interesting family of indecomposable objects in the bounded derived category of the Tamari lattice. Then, I will give a combinatorial description of the action of the Serre functors on these objects and explain how we can deduce that the bounded derived category is fractionally Calabi-Yau.

References

  1. The bounded derived categories of the Tamari lattices are fractionally Calabi-Yau (here)
  2. Exceptional and modern intervals of the Tamari lattice (here)

Category: conferences
Tags: rt.representation-theory co.combinatorics