  We consider a parametrically forced Bose-Einstein condensate in the combined
presence of an optical lattice and harmonic oscillator potential in the mean
field approach. A spatial symmetry broken Bose-condensed phase in non-inertial
and inertial frame yields a stripe phase in the presence of both cubic and
quintic nonlinearities. We show that existence of such stripe phase solely
depends on the interplay between the quintic nonlinearity and lattice
potential. Furthermore, we observe that a time-dependent harmonic oscillator
frequency destroys such stripe ordering. A linear stability analysis of the
obtained solution is performed and we found that the solution is stable. In
order to gain a better understanding of the underlying physics, we compute the
energy, showing nonlinear compression of the condensate in some parameter
domain.
