Noncommutative Gravity

Physics – High Energy Physics – High Energy Physics - Theory

Scientific paper

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11 pages, more references added

Scientific paper

10.1088/0264-9381/23/24/024

We consider simple extensions of noncommutativity from flat to curved spacetime. One possibility is to have a generalization of the Moyal product with a covariantly constant noncommutative tensor $\theta^{\mu\nu}$. In this case the spacetime symmetry is restricted to volume preserving diffeomorphisms which also preserve $\theta^{\mu\nu}$. Another possibility is an extension of the Kontsevich product to curved spacetime. In both cases the noncommutative product is nonassociative. We find the the order $\theta^2$ noncommutative correction to the Newtonian potential in the case of a covariantly constant $\theta^{\mu\nu}$. It is still of the form $1/r$ plus an angle dependent piece. The coupling to matter gives rise to a propagator which is $\theta$ dependent.

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