Abstract

In this paper we give a construction of exact regular Z N monopole solutions in spontaneously broken gauge theories. These monopolos occur when a gauge group G is broken down to some multiply connected subgroup H. For finite N this can in general only be achieved by a Higgs field that does not transform under the adjoint representation of G. This implies that the usual construction of the Bogomolny equations breaks down. We show however that exact regular Z N monopoles can be constructed as solutions to the Bogomolny equations of a suitably chosen subgroup G . Various classes of models are analysed explicity.

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