  The Einstein-Proca action is known to have asymptotically locally Lifshitz
spacetimes as classical solutions. For dynamical exponent z=2, two-point
correlation functions for fluctuations around such a geometry are derived
analytically. It is found that the retarded correlators are stable in the sense
that all quasinormal modes are situated in the lower half-plane of complex
frequencies. Correlators in the longitudinal channel exhibit features that are
reminiscent of a structure usually obtained in field theories that are
logarithmic, i.e. contain an indecomposable highest weight representation. This
suggests the model at hand as a candidate for a gravity dual of a logarithmic
field theory with anisotropic scaling symmetry.
