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We discuss the large-distance approximation of the monopole-vortex complexsoliton in a hierarchically broken gauge system, SU(N+1) - > SU(N) x U(1) - >1, in a color-flavor locked SU(N) symmetric vacuum. The ('t Hooft-Polyakov)monopole of the higher-mass-scale breaking appears as a point and acts as asource of the thin vortex generated by the lower-energy gauge symmetrybreaking. The exact color-flavor diagonal symmetry of the bulk system is brokenby each individual soliton, leading to nonAbelian orientational CP^{N-1}zeromodes propagating in the vortex worldsheet, well studied in the literature.But since the vortex ends at the monopoles these fluctuating modes endow themonopoles with a local SU(N) charge. This phenomenon is studied by performingthe duality transformation in the presence of the CP^{N-1} moduli space. Theeffective action is a CP^{N-1} model defined on a finite-width worldstrip.

Monopole-vortex complex at large distances and nonAbelian duality