Bound and scattering states in harmonic waveguides in the vicinity of free space Feshbach resonances
- 1. Zentrum für Optische Quantentechnologien, Universität Hamburg, Luruper Chaussee 149, D-22761 Hamburg (Germany)
- 2. Department of Physics and Astronomy, Purdue University, West Lafayette, IN 47907 (United States)
Description
The two-body bound and scattering properties in an one-dimensional harmonic waveguide close to free space magnetic Feshbach resonances are investigated based on the local frame transformation approach within a single partial wave approximation. An energy and magnetic field dependent free space phase shift is adopted in the current theoretical framework. For both s- and p-wave interaction, the least bound state in the waveguide dissociates into the continuum at the resonant magnetic field where the effective one-dimensional scattering length diverges. Consequently, the association of atoms into molecules in the waveguide occurs when the magnetic field is swept adiabatically across the pole of . In the vicinity of broad s-wave resonances, the resonant magnetic field is nearly independent on the transverse confining frequency of the waveguide. Close to p-wave and narrow s-wave resonances, the resonant magnetic field changes as varies. (paper)
Availability note (English)
Available from http://dx.doi.org/10.1088/0953-4075/49/16/165302Additional details
Identifiers
Publishing Information
- Journal Title
- Journal of Physics. B, Atomic, Molecular and Optical Physics
- Journal Volume
- 49
- Journal Issue
- 16
- Journal Page Range
- [6 p.]
- ISSN
- 0953-4075
- CODEN
- JPAPEH
INIS
- Country of Publication
- United Kingdom
- Country of Input or Organization
- International Atomic Energy Agency (IAEA)
- INIS RN
- 51026860
- Subject category
- S74: ATOMIC AND MOLECULAR PHYSICS;
- Descriptors DEI
- APPROXIMATIONS; ATOMS; BOUND STATE; HARMONICS; MAGNETIC FIELDS; MOLECULES; P WAVES; PHASE SHIFT; RESONANCE; S WAVES; SCATTERING; SCATTERING LENGTHS; TWO-BODY PROBLEM; WAVEGUIDES
- Descriptors DEC
- CALCULATION METHODS; DIMENSIONS; LENGTH; MANY-BODY PROBLEM; OSCILLATIONS; PARTIAL WAVES