  In this article, we consider the stochastic wave equation on the real line
driven by a linear multiplicative Gaussian noise, which is white in time and
whose spatial correlation corresponds to that of a fractional Brownian motion
with Hurst index $H\in (\frac14,\frac12)$. Initial data are assumed to be
constant. First, we prove that this equation has a unique solution (in the
Skorohod sense) and obtain an exponential upper bound for the $p$-th moment of
the solution, for any $p\geq 2$. Condition $H>\frac14$ turns out to be
necessary for the existence of solution. Secondly, we show that this solution
coincides with the one obtained by the authors in a recent publication, in
which the solution is interpreted in the It\^o sense. Finally, we prove that
the solution of the equation in the Skorohod sense is weakly intermittent.
