Published March 2010
| Version v1
Journal article
Resonant trapping in the transport of a matter-wave soliton through a quantum well
Creators
- 1. Centre for Theoretical Chemistry and Physics and Institute for Natural Sciences, Massey University (Albany Campus), Private Bag 102 904, NSMC, Auckland (New Zealand)
Description
We theoretically investigate the scattering of bright solitons in a Bose-Einstein condensate on narrow attractive potential wells. Reflection, transmission, and trapping of an incident soliton are predicted to occur with remarkably abrupt transitions upon varying the potential depth. Numerical simulations of the nonlinear Schroedinger equation are complemented by a variational collective coordinate approach. The mechanism for nonlinear trapping is found to rely both on resonant interaction between the soliton and bound states in the potential well and on the radiation of small-amplitude waves. These results suggest that solitons can be used to probe bound states that are not accessible through scattering with single atoms.
Additional details
Identifiers
- DOI
- 10.1103/PhysRevA.81.033614;
- arXiv
- arXiv:0912.3019v1;
Publishing Information
- Journal Title
- Physical Review. A
- Journal Volume
- 81
- Journal Issue
- 3
- Journal Page Range
- p. 033614-033614.11
- ISSN
- 1050-2947
- CODEN
- PLRAAN
INIS
- Country of Publication
- United States
- Country of Input or Organization
- International Atomic Energy Agency (IAEA)
- INIS RN
- 42001633
- Subject category
- S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS; S74: ATOMIC AND MOLECULAR PHYSICS;
- Descriptors DEI
- AMPLITUDES; ATOMS; BOSE-EINSTEIN CONDENSATION; BOUND STATE; COMPUTERIZED SIMULATION; COORDINATES; DEPTH; INTERACTIONS; NONLINEAR PROBLEMS; POTENTIALS; PROBES; QUANTUM WELLS; REFLECTION; SCATTERING; SCHROEDINGER EQUATION; SOLITONS; TRANSMISSION; TRAPPING; VARIATIONAL METHODS
- Descriptors DEC
- CALCULATION METHODS; DIFFERENTIAL EQUATIONS; DIMENSIONS; EQUATIONS; NANOSTRUCTURES; PARTIAL DIFFERENTIAL EQUATIONS; QUASI PARTICLES; SIMULATION; WAVE EQUATIONS
Optional Information
- Notes
- (c) 2010 The American Physical Society