  The spatially dependent wave speed of a stochastic wave equation driven by
space-time white noise is estimated using the local observation scheme. Given a
fixed time horizon, we prove asymptotic normality for an augmented maximum
likelihood estimator as the resolution level of the observations tends to zero.
We show that the expectation and variance of the observed Fisher information
are intrinsically related to the kinetic energy within an associated
deterministic wave equation and prove an asymptotic equipartition of energy
principle using the notion of asymptotic Riemann-Lebesgue operators.
