  In this paper, we investigate the
  hyperbolic Anderson equation
  generated by a time-independent Gaussian noise
  with two objectives: The solvability and intermittency.
  First, we prove that Dalang's condition is necessary and sufficient
  for existence of the solution. Second, we establish the
  precise long time and high moment asymptotics for the solution under
  the usual homogeneity assumption of the covariance of the Gaussian noise.
  Our approach is fundamentally different from the ones existing in
  literature.
  The main contributions in our approach include the representation of
Stratonovich
  moment under Laplace transform via the moments of the Brownian motions in
  Gaussian potentials
  and some large deviation skills developed
  in dealing effectively with the Stratonovich chaos expansion.
