  By applying the braneworld model, we investigate the time evolution of
two-point functions holographically in expanding universes. In order to explain
the FLRW cosmologies, we take into account a $p$-brane gas geometry. When we
take the boundary of a $p$-brane gas geometry as the braneworld we are living
in, $p$-branes are detected as $(p-1)$-dimensional objects to an observer
living in the braneworld. These objects lead to the FLRW cosmology which is
related to the radial motion of the braneworld in the $p$-brane gas geometry.
Utilizing this $p$-brane gas geometry, we investigate the time-dependent
two-point functions of FLRW cosmologies. For $p=4$, we reproduce the known
two-point functions of the dS space and find a new analytic two-point function
for $p=2$ which corresponds to an expanding universe with uniformly distributed
cosmic strings. Moreover, we show that the two-point function suppresses in the
late time era with a specific power that is associated with the equation of
state parameter of the uniformly distributed matter.
