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The emergence of transient checkerboard and stripe patterns in a stack ofdriven quasi-one-dimensional homogeneous dipolar condensates is studied. Theparametric driving of the $s$-wave scattering length leads to the excitation ofthe lowest collective Bogoliubov mode. The character of the lowest mode dependscritically on the orientation of the dipoles, corresponding to out-of-phase andin-phase density modulations in neighboring condensates, resulting incheckerboard and stripe patterns. Further, we show that a dynamical transitionbetween the checkerboard and stripe patterns can be realized by quenching thedipole orientation either linearly or abruptly once the initial pattern isformed via periodic driving.

Stripe and checkerboard patterns in a stack of driven quasi-one-dimensional dipolar condensates