Understand
Kontsevich's formality theorem states that the differential graded Lie algebra of multidifferential operators on a manifold M is L-infinity-quasi-isomorphic to its cohomology.
- The construction of the L-infinity map is given in terms of integrals of differential forms on configuration spaces of points in the upper half-plane.
- Here we consider configuration spaces of points in the disk and work equivariantly with respect to the rotation group.
- This leads to considering the differential graded Lie algebra of multivector fields endowed with a divergence operator.
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