Correlated Trapped Bosons and the Many-Body Efimov Effect
arXiv:cond-mat/0203400 · doi:10.1103/PhysRevLett.89.173002
Abstract
We study two-body correlations in systems of identical bosons. We use a Faddeev type of decomposition of the wave function where all pairs of particles are treated equally. We focus on a new multi-particle Efimov effect at large scattering length, where infinitely many loosely bound many-body states appear. A confining external trap only allows a finite number of such spatially extended negative energy states inside the trap. The stability of a Bose condensate is determined by the decay into these model independent intermediate states which in turn decay into dimers.
4 pages (RevTeX4), 3 latex-figures, submitted to Phys. Rev. Lett
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- The Hyperspherical Four-Fermion Problem
- Universality of Brunnian (-body Borromean) four and five-body systems
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- Correlated N-boson systems for arbitrary scattering length
- Structure of boson systems beyond the mean-field
- Few-body quantum method in a -dimensional space
- Bose atoms in a trap: a variational Monte Carlo formulation for the universal behavior at the Van der Waals length scale
- Semi-analytic Faddeev solution to the -boson problem with zero-range interactions
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- Two-component boson systems with hyperspherical coordinates