BPS Z2 monopoles and N=2 SU(n) superconformal field theories on the Higgs branch

We obtain Bogomolny-Prasad-Sommerfield Z(2) monopole solutions in Yang-Mills-Higgs theories with the gauge group SU(n) broken to Spin(n)/Z(2) by a scalar field in the n circle times n representation. We show that the magnetic weights of the so-called fundamental Z(2) monopoles correspond to the weights of the defining representation of the dual algebra so(n)(v), and the masses of the nonfundamental Bogomolny-Prasad-Sommerfield Z(2) monopoles are equal to the sum of the masses of the constituent fundamental monopoles. We also show that the vacua responsible for the existence of these Z(2) monopoles are present in the Higgs branch of a class of N = 2 SU(n) superconformal field theories. We analyze some dualities these monopoles may satisfy.