  We revisited the problem of heavy particles suspended in homogeneous box
turbulence flow subjected to rotation along the vertical axis, which introduces
anisotropy along the vertical and horizontal planes. We investigate the effect
of the emergent structures due to rotation, on the spatial distribution and
temporal statistics of the particles. The spatial distributions were studied
using the joint probability distribution function (JPDFs) of the two
invariants, $Q$ and $R$, of the velocity gradient tensor. At high rotation
rates, the JPDFs of Lagrangian $Q-R$ plots show remarkable deviations from the
well known \textit{teardrop} shape. The cumulative probability distribution
functions (CDFs) for times during which a particle remains in vortical or
straining regions, show exponentially decaying tails except for the deviations
at the highest rotation rate. The average residence times of the particles in
vortical and straining regions are also affected considerably due to the
addition of rotation. In addition, we compute the temporal velocity
autocorrelation and connect it to the Lagrangian anisotropy in presence of
rotation. The spatial and temporal statistics of the particles are determined
by a complex competition between the rotation rate and the heaviness of the
particles.
