Projective Connections and Schwarzian Derivatives for Supermanifolds, and Batalin-Vilkovisky Operators

Mathematics – Differential Geometry

Scientific paper

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11 pages, no figures

Scientific paper

We extend the notion of a Thomas projective connection (a projective equivalence class of linear connections) for supermanifolds. As a by-product, we arrive at a generalisation of the multidimensional Schwarzian derivative for the super case which was previously unknown. This is combined with our previous construction of a Laplacian on the algebra of densities for a projectively connected manifold and allows us to study Batalin-Vilkovisky type operators and the relation between projective connections and odd Poisson structures.

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