4.6 Article

Atomic boson-fermion mixtures in one-dimensional box potentials: Few-body and mean-field many-body analyses

Journal

PHYSICAL REVIEW A
Volume 107, Issue 2, Pages -

Publisher

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevA.107.023308

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We investigate binary atomic boson-fermion mixtures confined in one-dimensional box potentials using few-body theory and mean-field many-body theory. Different correlations and structures can be observed by tuning inter- and intra-species interactions. Both few-body and many-body calculations demonstrate the presence of miscible phase, three-chunk phase separation, and two-chunk phase separation. Phase diagrams are presented to illustrate the regions where different structures exist. The analysis of two-body correlation functions in few-body theory provides information relevant to many-body calculations or experiments. The healing lengths of both species in the phase-separation regime are extracted from many-body density profiles, and their scaling behavior is explained by an energy-competition argument.
We study binary atomic boson-fermion mixtures confined in one dimensional box potentials by few-body theory with contact interactions and mean-field many-body theory with density-density interactions. A variety of correlations and structures arise as the inter-and intraspecies interactions are tuned. Both few-body and many-body results show that miscible phase and three-chunk phase separation are directly observable in the density profiles. Meanwhile, two-chunk phase separation can be inferred from the few-body correlations and many-body density profiles. We present phase diagrams of selected types of atomic mixtures to show where different structures survive. The few-body analysis demonstrates that two-body correlation functions can reveal information relevant to the results from many-body calculations or experiments. From the many-body density profiles in the phase-separation regime, we extract the healing lengths of both species and explain the scaling behavior by an energy-competition argument.

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