Scattering and binding of different atomic species in a one-dimensional optical lattice
arXiv:0808.0120 · doi:10.1103/PhysRevA.78.033611
Abstract
The theory of scattering of atom pairs in a periodic potential is presented for the case of different atoms. When the scattering dynamics is restricted to the lowest Bloch band of the periodic potential, a separation in relative and average discrete coordinates applies and makes the problem analytically tractable, and we present a number of new results and features compared to the case of identical atoms.
5 pages, 4 figures
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- Cavity polaritons with Rydberg blockade and long-range interactions
- Fermionic trimers in spin-dependent optical lattices
- Analytical solutions for two heteronuclear atoms in a ring trap
- Broadband photon-photon interactions mediated by cold atoms in a photonic crystal fiber
- Born-Oppenheimer description of two atoms in a combined oscillator and lattice trap
- Heterodimer of two distinguishable atoms in a one-dimensional optical lattice
- One- and two-atom states in a rotating ring lattice