Generalized symmetry in noncommutative (complex) geometry
arXiv:1907.04673
Abstract
We introduce Hopf algebroid covariance on Woronowicz's differential calculus. Using it, we develop quite a general framework of noncommutative complex geometry that subsumes the one in [2]. We present transverse complex and Kähler structures as examples and discuss several other examples. Relation with past literature is described.
Revised version following the referee's suggestions. To appear in Journal of Geometry and Physics