Abstract
The fuzzy supersphere SF(2,2) is a finite-dimensional matrix approximation to the supersphere S(2,2) incorporating supersymmetry exactly. Here the ⋆-product of functions on SF(2,2) is obtained by utilizing the OSp(2,1) coherent states. We check its graded commutative limit to S(2,2) and extend it to fuzzy versions of sections of bundles using the methods of O'Connor and Presnajder. A brief discussion of the geometric structure of our ⋆-product completes our work.
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