  A model of unified dark matter and dark energy based on a Dynamical Spacetime
Theory (DST) is studied. By introducing a Dynamical Spacetime vector field
$\chi_\mu$, a conservation of an energy momentum tensor $T^{\mu\nu}_{(\chi)}$
emerges. The action allows for two different potentials, while one represents a
dark energy. For constant potentials, the cosmological solution yields a non
singular bouncing solutions that rapidly approaches the $\Lambda$CDM model. The
Dynamical Time corresponds to the cosmic time as well. The theory fits with the
late time expansion data of the Universe. With higher dimensions a mechanism
for inflation and compactification appears, with exponential growth for some
dimensions and exponential contraction of the others. By demanding that the
Dynamical Spacetime vector field be a gradient of a scalar the DST becomes a
theory with diffusive interacting, which asymptotically returns to the
$\Lambda$CDM model as a stable point. These formulations lead to scenarios
which address our understanding about the origin of the Universe.
