• Twisted hochschild homology of quantum flag manifolds and kähler forms 

      Matassa, Marco (SIGMA. Symmetry, Integrability and Geometry; 16 (2020), 098, Journal article; Peer reviewed, 2020-10-03)
      We study the twisted Hochschild homology of quantum flag manifolds, the twist being the modular automorphism of the Haar state. We prove that every quantum flag manifold admits a non-trivial class in degree two, with an ...
    • Twisted Hochschild Homology of Quantum Flag Manifolds: 2-Cycles from Invariant Projections 

      Matassa, Marco (Journal of Algebra and Its Applications;, Journal article; Peer reviewed, 2019-12-03)
      We study the twisted Hochschild homology of quantum full ag manifolds, with the twist being the modular automorphism of the Haar state. We show that non-trivial 2cycles can be constructed from appropriate invariant ...