Generic deformations of q-symmetric algebras give a large explicit family of Koszul Calabi-Yau quantum projective spaces, shown to be Kontsevich's canonical quantizations of quadratic Poisson structures with convergent star products up to isomorphism.
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Creating quantum projective spaces by deforming q-symmetric algebras
Generic deformations of q-symmetric algebras give a large explicit family of Koszul Calabi-Yau quantum projective spaces, shown to be Kontsevich's canonical quantizations of quadratic Poisson structures with convergent star products up to isomorphism.