  We investigate the properties of holographic fermions in charged Lifshitz
black holes at finite temperature through the AdS/CFT correspondence. In the
charged Lifshitz background with the dynamical exponent $z=2$, we find that the
dispersion relation is linear. The scaling behavior of the imaginal part of the
Green function relative to $k_{\perp}=k-k_F$ is also discussed. We find,
although the system has linear dispersion relation and quadratic quasi-particle
width, it does not satisfy Luttinger's theorem. We also find that the variation
of the scaling parameters $\alpha$ and $\beta$ is small as the charge $q$
varies. Furthermore, we also discuss the effect of the dynamical exponent $z$
by considering the cases $z=4$ and $z=6$ and show that $ImG_{ii}$ become smooth
when the dynamical exponent $z$ increases.
