Abstract. Let k be a field of characteristic zero. For any positive integer n and any scalar a ∈ k, we construct a family of Artin-Schelter regular algebras R(n, a), which are quantisations of Poisson structures on k[x 0 , . . . , xn]. This generalises an example given by Pym when n = 3. For a particular choice of the parameter a we obtain new examples of Calabi-Yau algebras when n ≥ 4. We also study the ring theoretic properties of the algebras R(n, a). We show that the point modules of R(n, a) are parameterised by a bouquet of rational normal curves in P n , and that the prime spectrum of R(n, a) is homeomorphic to the Poisson spectrum of its semiclassical limit. Moreover, we explicitly describe Spec R(n, a) as a union of commutative strata.