We use soliton techniques of the two-dimensional reduced beta-function
equations to obtain nontrivial string backgrounds from flat space. Th
ese solutions are characterized by two integers (n,m) referring to the
soliton numbers of the metric and axion-dilaton sectors, respectively
. We show that the Nappi-Witten universe associated with the SL(2) X S
U(2)SO(1,1) X U(1) CFT coset arises as a (1,1) soliton in this fashion
for certain values of the moduli parameters, while for other values o
f the soliton moduli we arrive at the SL(2)/SO(1,1) X SO(1,1)(2) backg
round. Ordinary four-dimensional black holes arise as two-dimensional
(2,0) solitons, while the Euclidean wormhole background is described a
s a (0,2) soliton on flat space. The soliton transformations correspon
d to specific elements of the string Geroch group. These could be used
as a starting point for exploring the role of U dualities in string c
ompactifications to two dimensions.