  In this work we investigate the presence of magnetic monopoles that engender
multimagnetic structures, which arise from an appropriate extension of the
$\rm{SU(2)}$ gauge group. The investigation is based on a modified relativistic
theory that contain several gauge and matter fields, leading to a Bogomol'nyi
bound and thus to a first order framework, from which stable multimagnetic
solutions can be constructed. We illustrate our findings with several examples
of stable magnetic monopoles with multimagnetic properties.
