  In this work, we investigate the existence of analytic solutions of static
scalar fields on Lifshitz spacetimes. We evade Derrick's theorem on curved
spacetimes by breaking general covariance and use first-order formalism to
obtain solutions with finite energy related to the time-translational
invariance of the background geometry along with the energy-momentum tensor of
the model. We show that such solutions exist and are stable in systems where
the Lifshitz background geometry is fixed and the self-interaction potential of
the scalar field explicitly depends on the radial coordinate present in the
metric.
