  Numerical solutions of the Einstein-Yang-Mills equations with a negative
cosmological constant are constructed. These axially symmetric solutions
approach asymptotically the anti-de Sitter spacetime and are regular
everywhere. They are characterized by the winding number $n>1$, the mass and
the non-Abelian magnetic charge. The main properties of the solutions and the
differences with respect to the asymptotically flat case are discussed. The
existence of axially symmetric monopole and dyon solutions in fixed anti-de
Sitter spacetime is also discussed.
