General theory of Lie groupoids and Lie algebroids (London Mathematical Society Lecture Note Series 213)

By T. Voronov. 2010

272 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Mathematical Physics, Pathology and Forensic Medicine

View Paper: https://www.semanticscholar.org/paper/c8697a0677f79369c0927ceec9d623d6c73c6591

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. C. A. Abad
2. M. Crainic
3. J. Lescure
4. Frédéric Rochon
5. C. Debord
6. R. Mehta
7. A. Gracia-Saz
8. H. Bursztyn

In Mathematical Physics

1. C. A. Abad
2. M. Crainic
3. J. Lescure
4. Frédéric Rochon
5. C. Debord
6. R. Mehta
7. A. Gracia-Saz
8. H. Bursztyn

In Pathology and Forensic Medicine

1. M. Crainic
2. C. A. Abad

Citations in the corpus

• Pseudodifferential operators on manifolds with fibred corners (2011, background): “The Lie algebroid AG of a Lie groupoid G is defined as follows [21], – The fibre bundle AG → G is the restriction of T G to G.”
• The Weil algebra and the Van Est isomorphism (2009, methodology): “When M is a manifold, one would like to have a more geometric De Rham model computing this cohomology.”