  We study scalar perturbations in the background of a Topological Lifshitz
black hole in four dimensions. We compute analytically the quasinormal modes
and from these modes we show that Topological Lifshitz black hole is stable. On
the other hand, we compute the reflection and transmission coefficients and the
absorption cross section and we show that there is a range of modes with high
angular momentum which contributes to the absorption cross section in the low
frequency limit. Furthermore, in this limit, we show that the absorption cross
section decreases if the scalar field mass increases, for a real scalar field
mass.
