  We demonstrate the creation of nontrivial (meta) stable states (patterns),
localized, chaotic, entangled or decoherent, from the basic localized modes in
various collective models arising from the quantum hierarchy described by
Wigner-like equations. The numerical simulation demonstrates the formation of
various (meta) stable patterns or orbits generated by internal hidden symmetry
from generic high-localized fundamental modes. In addition, we can control the
type of behavior on the pure algebraic level by means of properly reduced
algebraic systems (generalized dispersion relations).
