  We report on a series of new solutions to five-dimensional minimal
supergravity. Our method applies to space-times with two commuting Killing
symmetries and consists in combining dimensional reduction on two-spaces of
constant curvature with reduction on a two-torus. The first gives rise to
various generalized Bertotti-Robinson solutions supported by electric and
magnetic fluxes, which presumably describe the near-horizon regions of black
holes and black rings (strings). The second provides generating techniques
based on U-duality of the corresponding three-dimensional sigma model. We
identify duality transformations relating the above solutions to asymptotically
flat ones and obtain new globally regular dyonic solitons. Some new extremal
asymptotically flat multi-center solutions are constructed too. We also show
that geodesic solutions of three-dimensional sigma models passing through the
same target space point generically split into disjoint classes which cannot be
related by the isotropy subgroup of U-duality.
