Vitagliano L. Homotopy Lie Algebroids, talk at The Workshop on Geometry of PDEs and Integrability, 14-18 October 2013, Teplice nad Becvou, Czech Republic (abstract): Difference between revisions
Jump to navigation
Jump to search
Created page with "{{MeetingTalk | speaker = Vitagliano Luca | title = Homotopy Lie Algebroids | abstract = Homotopy algebras are homotopy invariant algebraic structures. Recently, I noticed tha..." |
No edit summary |
||
| Line 1: | Line 1: | ||
{{MeetingTalk | {{MeetingTalk | ||
| speaker = Vitagliano | | speaker = Luca Vitagliano | ||
| title = Homotopy Lie Algebroids | | title = Homotopy Lie Algebroids | ||
| abstract = Homotopy algebras are homotopy invariant algebraic structures. Recently, I noticed that they appear naturally in the homological theory of PDEs. In particular, there is a homotopy Lie algebroid canonically associated to a PDE. This motivated me to study homotopy Lie algebroids and their representations. In the talk I will show how certain natural constructions with Lie algebroid representations have analogues up to homotopy. | | abstract = Homotopy algebras are homotopy invariant algebraic structures. Recently, I noticed that they appear naturally in the homological theory of PDEs. In particular, there is a homotopy Lie algebroid canonically associated to a PDE. This motivated me to study homotopy Lie algebroids and their representations. In the talk I will show how certain natural constructions with Lie algebroid representations have analogues up to homotopy. | ||
Revision as of 16:41, 28 May 2013
Speaker: Luca Vitagliano
Title: Homotopy Lie Algebroids
Abstract:
Homotopy algebras are homotopy invariant algebraic structures. Recently, I noticed that they appear naturally in the homological theory of PDEs. In particular, there is a homotopy Lie algebroid canonically associated to a PDE. This motivated me to study homotopy Lie algebroids and their representations. In the talk I will show how certain natural constructions with Lie algebroid representations have analogues up to homotopy.