  The Aharonov-Bohm effect including spin-noncommutative effects is considered.
At linear order in $\theta$, the magnetic field is gauge invariant although
spatially strongly anisotropic. Despite this anisotropy, the
Schr\"odinger-Pauli equation is separable through successive unitary
transformations and the exact solution is found. The scattering amplitude is
calculated and compared with the usual case. In the noncommutative
Aharonov-Bohm case the differential cross section is independent of $\theta$.
