@article {11011,
	title = {Nonabelian Lie algebroid extensions},
	number = {SISSA preprint;06/2014/mate},
	year = {2013},
	abstract = {<p>We classify nonabelian extensions of Lie algebroids in the holomorphic or algebraic category, and introduce and study a spectral sequence that one can attach to any such extension and generalizes the Hochschild-Serre spectral sequence associated to an ideal in a Lie algebra. We compute the differentials of the spectral sequence up to $d_2$</p>},
	keywords = {Lie algebroids, nonabelian extensions, spectral sequences},
	author = {Ugo Bruzzo and Igor Mencattini and Pietro Tortella and Vladimir Rubtsov}
}
@article {2012,
	title = {On localization in holomorphic equivariant cohomology},
	journal = {Central European Journal of Mathematics, Volume 10, Issue 4, August 2012, Pages 1442-1454},
	number = {arXiv:0910.2019;},
	year = {2012},
	publisher = {Springer},
	abstract = {We prove a localization formula for a "holomorphic equivariant cohomology"
attached to the Atiyah algebroid of an equivariant holomorphic vector bundle.
This generalizes Feng-Ma, Carrell-Liebermann, Baum-Bott and K. Liu{\textquoteright}s
localization formulas.},
	keywords = {Lie algebroids},
	doi = {10.2478/s11533-012-0054-2},
	url = {http://hdl.handle.net/1963/6584},
	author = {Ugo Bruzzo and Vladimir Rubtsov}
}
@article {2010,
	title = {Cohomology of Skew-holomorphic lie algebroids},
	number = {SISSA;15/2010/FM},
	year = {2010},
	abstract = {We introduce the notion of skew-holomorphic Lie algebroid on a complex manifold, and explore some cohomologies theories that one can associate to it. Examples are given in terms of holomorphic Poisson structures of various sorts.},
	url = {http://hdl.handle.net/1963/3853},
	author = {Ugo Bruzzo and Vladimir Rubtsov}
}
@article {2009,
	title = {Equivariant cohomology and localization for Lie algebroids},
	journal = {Funct. Anal. Appl. 43 (2009) 18-29},
	number = {SISSA;40/2005/FM},
	year = {2009},
	abstract = {Let M be a manifold carrying the action of a Lie group G, and A a Lie algebroid on M equipped with a compatible infinitesimal G-action. Out of these data we construct an equivariant Lie algebroid cohomology and prove for compact G a related localization formula. As an application we prove a Bott-type formula.},
	isbn = {978-981-270-377-4},
	doi = {10.1007/s10688-009-0003-4},
	url = {http://hdl.handle.net/1963/1724},
	author = {Ugo Bruzzo and Lucio Cirio and Paolo Rossi and Vladimir Rubtsov}
}
@article {2009,
	title = {Holomorphic equivariant cohomology of Atiyah algebroids and localization},
	number = {SISSA;65/2009/FM},
	year = {2009},
	url = {http://hdl.handle.net/1963/3774},
	author = {Ugo Bruzzo and Vladimir Rubtsov}
}
