A super-analogue of Kontsevich's theorem on graph homology
arXiv:math/0510390 · doi:10.1007/s11005-006-0059-5
Abstract
In this paper we will prove a super-analogue of a well-known result by Kontsevich which states that the homology of a certain complex which is generated by isomorphism classes of oriented graphs can be calculated as the Lie algebra homology of an infinite-dimensional Lie algebra of symplectic vector fields.
15 pages