On anchored Lie algebras and the Connes-Moscovici's bialgebroid construction

Abstract

We show how the Connes-Moscovici's bialgebroid construction naturally provides universal objects for Lie algebras acting on non-commutative algebras.

35 pages. Comments are welcome!

Cited by in corpus (2)

• Correspondence theorems for Hopf algebroids with applications to affine groupoids
• Symmetries of algebras captured by actions of weak Hopf algebras