  A spinning vortex is considered in the context of the braneworld. We
numerically analyze the profiles of a stationary solution in a six-dimensional
U(1) gauge theory, and clarify their dependence on the angular velocity in the
field space $\omega$. We find that there is an upper limit on $\omega$, and the
vortex configuration should be parameterized by the angular momentum rather
than $\omega$. We also discuss matter modes localized on the vortex. We show
that the vortex spin mixes the KK masses and induces nonvanishing masses to the
zero-modes. It also resolves the degeneracy in the KK spectrum that the static
vortex had.
