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arxiv: 2601.16808 · v2 · pith:PSKV4PH5new · submitted 2026-01-23 · ❄️ cond-mat.quant-gas

One-dimensional asymmetrically interacting quantum droplets in Bose-Bose mixtures

classification ❄️ cond-mat.quant-gas
keywords quantuminteractionratioasymmetricatomdensitydropletsmodes
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We theoretically investigate ground-state properties and collective excitations of one-dimensional quantum droplets in asymmetric Bose-Bose mixtures with unequal intraspin interactions. Using the extended Gross-Pitaevskii equation supported by variational, sum-rule, and linearization methods, we show that the intraspin interaction ratio substantially alters the droplet's density profile, driving a transition from Gaussian-like to flat-top shapes. By examining two experimentally relevant parameter regions, we analyze density profiles, radii, peak densities, and excitation spectra to distinguish quantum phases and to depict phase diagrams in the space of asymmetric interaction ratio and total atom number. We carefully study the frequencies of both well-known dipole and breathing modes and less-explored spin-dipole and spin-breathing modes. The breathing-mode frequency decreases monotonically with interaction ratio, approaching asymptotically the result of a conventional weakly interacting Bose gas. It varies nonmonotonically with total atom number, peaking at a critical point that highlights the crucial role of quantum fluctuations. In contrast, spin modes display distinct temporal spin density distributions and reveal in-phase and out-of-phase relative dynamics between components. Their frequencies depend instead monotonically on the interaction ratio and atom number. Our results provide a comprehensive understanding of asymmetric quantum droplets and link to experimentally accessible regimes in ultracold $^{39}$K atomic gases.

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  1. Phases and dynamics of an impurity immersed in one-dimensional quantum droplets

    cond-mat.quant-gas 2026-04 unverdicted novelty 5.0

    An impurity in a 1D quantum droplet localizes with a central density hump under attractive interactions and phase-separates under repulsive ones, while post-release expansion is suppressed only by strong attraction.