  We examine some noncommutative spherically symmetric spaces in three space
dimensions. A generalization of Snyder's noncommutative (Euclidean) space
allows the inclusion of the generator of dilations into the defining algebra of
the coordinate and rotation operators. We then construct a spherically
symmetric noncommutative Laplacian on this space having the correct limiting
spectrum. This is presented via a creation and annihilation operator
realization of the algebra, which may lend itself to a truncation of the
Hilbert space.
