We give the general analytic solutions derived from the low energy str
ing effective action for four-dimensional Friedmann-Robertson-Walker m
odels with a dilaton and antisymmetric tenser field, considering both
long and short wavelength modes of the H field. The presence of a homo
geneous H field significantly modifies the evolution of the scale fact
or and dilaton. In particular it places a lower bound on the allowed v
alue of the dilaton. The scale factor also has a lower bound but our s
olutions remain singular as they all contain regions where the spaceti
me curvature diverges signalling a breakdown in the validity of the ef
fective action. We extend our results to the simplest Bianchi type I m
etric in higher dimensions with only two scale factors. We again give
the general analytic solutions for long and short wavelength modes for
the H field restricted to the three-dimensional space, which produces
an anisotropic expansion. In the case of H field radiation (wavelengt
hs within the Hubble length) we obtain the usual four-dimensional radi
ation dominated FRW model as the unique late time attractor.