Description: |
After a quick review of the notion of Lie algebroid, the presentation
will focus on a definition of Poisson quasi-Nijenhuis Lie algebroids as
a natural generalization of Poisson quasi-Nijenhuis manifolds.
It will be shown that any such Lie algebroid has an associated quasi-Lie
bialgebroid. Therefore, also an associated Courant algebroid is
obtained. The notion of a morphism of quasi-Lie bialgebroids
and of the induced Courant algebroids morphism will be introduced
and some examples will be provided.
Area(s):
|