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added publication data for these two items:
Rui Loja Fernandes, Marius Crainic, Integrability of Lie brackets, Ann. of Math. 157 2 (2003) 575-620 [arXiv:math.DG/0105033, doi:10.4007/annals.2003.157.575]
Rui Loja Fernandes, Marius Crainic, Lectures on Integrability of Lie Brackets, Geometry & Topology Monographs 17 (2011) 1–107 [arxiv:math.DG/0611259, doi:10.2140/gtm.2011.17.1]
Added (and I think the “Motivation” section that follows References can now be deleted):
Enlarging Lie groupoids to groupoids in the category of etale stacks and smooth maps results in a Cartan–Lie theorem for Lie algebroids:
In particular, a Lie algebroid can be integrated to an ordinary Lie groupoid if and only if the integrating groupoid in etale stacks is representable.
right. I have removed that funny “Motivation section” — and also the “References”-section (moving the single item it contained to inside the text where it belongs) since the whole entry is currently mainly a commented reference list.
Finally I moved the Tseng & Zhu reference to After Crainig & Fernandes, for better logic.
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