  We study a wave equation in dimension $d\in \{1,2\}$ with a multiplicative
space-time Gaussian noise. The existence and uniqueness of the Stratonovich
solution is obtained under some conditions imposed on the Gaussian noise. The
strategy is to develop some Strichartz type estimates for the wave kernel in
weighted Besov spaces, by which we can prove the wellposedness of an associated
Young-type equation. Those Strichartz bounds are of independent interest.
