Metastable Patterns in one- and two-component dipolar Bose-Einstein Condensates

Abstract

In this paper we study metastable states in single- and two-component dipolar Bose-Einstein condensates. We show that this system supports a rich spectrum of symmetries that are remarkably stable despite not being ground states. In a parameter region where striped phases are ground states, we find such metastable states that are energetically favourable compared to triangular and honeycomb lattices. Among these metastable states we report a peculiar ring-lattice state, which is led by the competition between triangular and honeycomb symmetries and rarely seen in other systems. In the case of dipolar mixtures we show that via tuning the miscibility these states can be stabilized in a broader domain by utilising inter-species interactions.

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Cited by in corpus (10)

• Universal properties of dipolar Bose polarons in two dimensions
• Kibble-Zurek scaling of the superfluid-supersolid transition in an elongated dipolar gas
• Anomalous dispersion of shear waves in dipolar supersolids
• Honeycomb supersolid -- Dirac points and shear-instability induced crystal transitions
• Beyond-mean-field phases of rotating dipolar condensates
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• Localized States in Dipolar Bose-Einstein Condensates: To be or not to be of second order
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• A Kaleidoscope of Topological Structures in Dipolar Bose-Einstein Condensates with Weyl-Like Spin-Orbit Coupling in Anharmonic Trap