The BPS Skyrme model is a model containing an SU(2)-valued scalar field, in
which a Bogomol'nyi-type inequality can be satisfied by soliton solutions. In
this model, the energy density of static configurations is the sum of the
square of the topological charge density plus a potential. The topological
charge density is nothing else but the pull-back of the Haar measure of the
group SU(2) on the physical space by the field configuration. As a
consequence, this energy expression has a high degree of symmetry: it is
invariant to volume preserving diffeomorphisms both on physical space and on
the target space. We demonstrate here, that in the BPS Skyrme model such
solutions exists, that a fraction of their charge and energy densities are
localised, and the remaining part can be any far away, not interacting with the
localised part.Comment: 5 pages, no figures; updated to final versio
