INTRODUCTION TO FOLIATIONS AND LIE GROUPOIDS (Cambridge Studies in Advanced Mathematics 91)
By J. Glazebrook. 2005
272 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/9fef1a1698616a3486f3019f5ff4f6baeb93e61f
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In Computational Theory and Mathematics
In Geometry and Topology
- I. Struchiner
- M. Crainic
- C. A. Abad
- Rui Loja Fernandes
- H. Bursztyn
- Matías L. del Hoyo
- A. Cabrera
- Charles-Michel Marle
Citations in the corpus
- Lectures on integrability of Lie brackets (2006, unknown): “Other fundamental examples were discovered over many years by different authors, such as Élie Cartan’s infinite continuous groups (Singer and Sternberg, [56]), the integrability of infinitesimal actions on manifolds (Palais, [50], Moerdijk and Mrčun [47]), abstract Atiyah sequences and transitive ”
- Lie groupoids and their orbispaces (2012, unknown): “[21]), for we are asking for the pullback to be good.”
- Poisson geometry and Morita equivalence (2004, unknown): “We refer to [20, 62] for more on Lie algebroids.”
- On Quasitoric Orbifolds (2008, unknown): “These will be used in the sequel.”
- PROPER GROUPOIDS AND MOMENTUM MAPS: LINEARIZATION, AFFINITY, AND CONVEXITY GROUPOPROPRES ET APPLICATIONS MOMENT: LIN ´ EARISATION, CARACT ` ERE AFFINE, ET CONVEXIT ´ E (2004, unknown): “Let α be a parametrized curve in M such that α(0) = s(g) and ddεα(ε)|ε=0 projects to x.”
- On the linearization theorem for proper Lie groupoids (2011, methodology): “Here is a short summary of the existing results [18, 19, 20, 7, 16, 13, 8, 5, 6, 17].”