  In earlier work, we studied holographic entanglement entropy in QCD phases
using a dynamical Einstein-Maxwell-dilaton gravity model whose dual boundary
theory mimics essential features of QCD above and below deconfinement. The
model although displays subtle differences compared to the standard QCD phases,
however, it introduces a notion of temperature in the phase below the
deconfinement critical temperature and captures quite well the entanglement and
thermodynamic properties of QCD phases. Here we extend our analysis to study
the mutual and $n$-partite information by considering $n$ strips with equal
lengths and equal separations, and investigate how these quantities leave their
imprints in holographic QCD phases. We discover a rich phase diagram with
$n\geq2$ strips and the corresponding mutual and $n$-partite information shows
rich structure, consistent with the thermodynamical transitions, while again
revealing some subtleties. Below the deconfinement critical temperature, we
find no dependence of the mutual and $n$-partite information on temperature and
chemical potential.
