  In this work, we consider a class of hyperscaling violating Lifshitz-like
black branes with metric scaling components $z=2$ and $\theta=-1$ whose
corresponding holographic model can be treated as a non-relativistic fluid
exhibiting Lifshitz-type symmetry. Having performed analytical calculations via
the Klein-Gordon equation and the linear response theory, the experimental
realizations of the concerned model, namely the transport coefficients, are
found to behave as $\eta \propto T^{3/2}$, $\sigma_{DC} \propto T^{3/2}$, and
$\rho_{DC} \propto T^{-3/2}$. The associated metric scaling exponents from the
bulk theory are encrypted in the transport coefficients obtained for the
holographic dual model. We believe that our analytical results can contribute
to the endeavours in accomplishing a full understanding on the strongly coupled
phenomena occurring in systems such as high temperature superconductors, the
hypothetical magnetic monopoles, and liquid crystals.
