The one-dimensional problem of the expansion of material evaporated fr
om the surface of a body by a short-time powerful energy pulse into a
vacuum is studied. An asymptotically self-similar solution is construc
ted for times which are long compared with the pulse width. Integral r
elations for the mass, energy, and momentum of the evaporated material
are employed together with the equations of gas dynamics; this makes
it possible to find the form of the solution, differently related with
the solution of the well-known problem of the expansion of a gas into
a vacuum from a constantly acting source. The solution found physical
ly corresponds to detachment of a cluster of evaporated material from
the body and propagation of this cluster in space while spreading at t
he same time. The results of the numerical modeling are in good agreem
ent with this theoretical scheme.