N-body Efimov states from two-particle noise
arXiv:1202.4402 · doi:10.1103/PhysRevLett.109.073003
Abstract
The ground state energies of universal N-body clusters tied to Efimov trimers, for N even, are shown to be encapsulated in the statistical distribution of two particles interacting with a background auxiliary field at large Euclidean time when the interaction is tuned to the unitary point. Numerical evidence that this distribution is log-normal is presented, allowing one to predict the ground-state energies of the N-body system.
Extended discussion of results; published version
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Cited by in corpus (20)
- Efimov Physics: a review
- Universal few-body physics and cluster formation
- Effective field theory description of halo nuclei
- Lattice methods for strongly interacting many-body systems
- Generalized Efimov scenario for heavy-light mixtures
- Effective Field Theory for Few-Boson Systems
- -boson spectrum from a Discrete Scale Invariance
- Ground-state properties of unitary bosons: from clusters to matter
- Incorporating exact two-body propagators for zero-range interactions into -body Monte Carlo simulations
- Energy and structural properties of -boson clusters attached to three-body Efimov states: Two-body zero-range interactions and the role of the three-body regulator
- Clustering of Four-Component Unitary Fermions
- Temperature-dependence of small harmonically trapped atom systems with Bose, Fermi and Boltzmann statistics
- Tan's contact and the phase distribution of repulsive Fermi gases: Insights from QCD noise analyses
- Tetramer Bound States in Heteronuclear Systems
- Convergence Properties of the Effective Theory for Trapped Bosons
- Efimov spectrum in bosonic systems with increasing number of particles
- Les Houches Lectures on Effective Field Theories for Nuclear and (some) Atomic Physics
- Lattice methods and effective field theory
- Quantum Monte Carlo studies of a trimer scaling function with microscopic two- and three-body interactions
- Energetics and structural properties of two- and three-boson systems in the presence of 1D spin-orbit coupling