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Observing Bethe strings in an attractive Bose gas far from equilibrium

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arxiv 2505.10550 v2 pith:T4D3REBM submitted 2025-05-15 cond-mat.quant-gas cond-mat.stat-mechquant-ph

classification cond-mat.quant-gascond-mat.stat-mechquant-ph
keywords stringsbetheequilibriumintermixturesquantumstatesattractivebose
verification ladder T0 review T1 audit T2 compute T3 formal
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Bethe strings are bound states of constituent particles in a variety of interacting many-body one-dimensional (1D) integrable quantum models relevant to magnetism, nanophysics, cold atoms and beyond. As emergent fundamental excitations, they are predicted to collectively reshape observable equilibrium and dynamical properties. Small individual Bethe strings have recently been observed in quantum magnets and superconducting qubits. However, creating states featuring intermixtures of many, including large, strings remains an outstanding experimental challenge. Here, using nearly integrable ultracold Bose gases, we realize such intermixtures of Bethe strings out of equilibrium, by dynamically tuning interactions from repulsive to attractive. We measure the average binding energy of the strings, revealing the presence of bound states of more than six particles. We find further evidence for them in the momentum distribution and in Tan's contact, connected to the correlated density. Our data quantitatively agree with predictions from generalized hydrodynamics (GHD). Manipulating intermixtures of Bethe strings opens new avenues for understanding quantum coherence, nonlinear dynamics and thermalization in strongly-interacting 1D systems.

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Cited by 3 Pith papers

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    Localized many-body bound states in an open interacting fermionic lattice are traced to asymmetric string solutions of the Bethe ansatz, with recurrence relations predicting a hierarchy of such states.

  3. Exotic critical states as fractional Fermi seas in the one-dimensional Bose gas

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    Repeated interaction cycles in a 1D Bose gas produce fractional Fermi seas with occupancy 1/(2W+1), whose correlation functions show oscillations and two-power-law decay incompatible with conventional Tomonaga-Lutting...

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