  We investigate a curved brane-world, inspired by a noncommutative D3-brane,
in a type IIB string theory. We obtain, an axially symmetric and a spherically
symmetric, (anti) de Sitter black holes in 4D. The event horizons of these
black holes possess a constant curvature and may be seen to be governed by
different topologies. The extremal geometries are explored, using the
noncommutative scaling in the theory, to reassure the attractor behavior at the
black hole event horizon. The emerging two dimensional, semi-classical, black
hole is analyzed to provide evidence for the extra dimensions in a curved
brane-world. It is argued that the gauge nonlinearity in the theory may be
redefined by a potential in a moduli space. As a result, D=11 and D=12
dimensional geometries may be obtained at the stable extrema of the potential.
