  We investigate the existence and regularity of the local times of the
solution to a linear system of stochastic wave equations driven by a Gaussian
noise that is fractional in time and colored in space. Using Fourier analytic
methods, we establish strong local nondeterminism properties of the solution
and the existence of jointly continuous local times. We also study the
differentiability and moduli of continuity of the local times and deduce some
sample path properties of the solution.
