Dark dynamic acousto-optic ring lattices for ultracold atoms
/ Authors
/ Abstract
We demonstrate the optical generation of dynamic dark optical ring lattices, which do not require Laguerre-Gauss beams, large optical coherence lengths or interferometric stability. S imple control signals lead to spatial modulation and reproducible rotation, offe ring manifold possibilities for complex dynamic ring lattices. In conjun ction with a magnetic trap, these scanned 2D intensity distributions fr om a single laser beam will enable precision trapping and manipulation of ult racold species using blue-detuned light. The technique is ideal for azimut hal ratchet, Mott insulator and persistent current experiments with quantum degenerate gases. © 2008 Optical Society of America OCIS codes: (020.7010) Trapping; (230.1040) Acousto-optical devices References and links 1. E. A. Hinds and I. G. Hughes, “Magnetic atom optics: mirror s, guides, traps, and chips for atoms,” J. Phys. D32, R119-R146 (1999); C. S. Adams and E. Riis, “Laser cooling an d trapping of neutral atoms,” Prog. Quant. Electr. 21, 1-79 (1997); Ultracold atom network, http://ucan.physic s.utoronto.ca. 2. S. Gupta, K. W. Murch, K. L. Moore, T. P. Purdy and D. M. Stamp er-Kurn, “Bose-Einstein condensation in a circular waveguide,” Phys. Rev. Lett. 95, 143201 (2005); A. S. Arnold, C. S. Garvie and E. Riis, “Large magnetic storage ring for Bose-Einstein condensates,” Phys. Rev. A 73, 041606(R) (2006). 3. C. Ryu et al., “Observation of persistent flow of a Bose-Einstein condens ate in a toroidal trap,” Phys. Rev. Lett. 99, 260401 (2007). 4. D. S. Naik, S. R. Muniz and C. Raman, “Metastable Bose-Eins tei condensate in a linear potential,” Phys. Rev. A72, 051606(R) (2005). 5. A. Hopkins, B. Lev, and H. Mabuchi, “Proposed magnetoelec trostatic ring trap for neutral atoms,” Phys. Rev. A70, 053616 (2004). 6. P. F. Griffin, E. Riis, and A. S. Arnold, “Smooth inductivel y coupled ring trap for atoms,” Phys. Rev. A77, 051402(R) (2008). 7. S. Hofferberthet al., “Radiofrequency-dressed-state potentials for neutral a oms,” Nature Phys. 2, 710-6 (2006); W. H. Heathcoteet al., “A ring trap for ultracold atoms in an RF-dressed state,” Ne w J. Phys.10, 043012 (2008). 8. E. Jané, G. Vidal, W. Dür, P. Zoller, J. I. Cirac, “Simula tion of quantum dynamics with quantum optical systems,” Quantum Inform. Comp. 3, 15-37 (2003). 9. R. P. Feynman, “Simulating physics with computers,” Int. J. Theor. Phys. 21, 467 (1982). 10. A. Kay, J. K. Pachos and C. S. Adams, “Graph-state prepara tion nd quantum computation with global addressing of optical lattices,” Phys. Rev. A73, 022310 (2006). 11. M. Greiner, O. Mandel, T. Esslinger, T. W. Hänsch and I. B loch, “Quantum phase transition from a superfluid to a Mott insulator in a gas of ultracold atoms,” Nature 415, 39-44 (2002). 12. F. S. Cataliotti et al., “Josephson junction arrays with Bose-Einstein condensat s,” Science293, 843-846 (2001). 13. L. Plaja and J. San Román “Dynamics of the formation of br ight solitary waves of Bose-Einstein condensates in optical lattices,” Phys. Rev. A69, 063612 (2004); L. Amico, A. Osterloh and F. Cataliotti, “Qu antum many particle systems in ring-shaped optical lattices,” Phys. Rev. Le tt. 95, 063201 (2005); A. M. Reyet al., “Entanglement and the Mott transition in a rotating bosonic ring lattice,” Phys. Rev. A75, 063616 (2007). 14. R. Ozeri, L. Khaykovich and N. Davidson, “Long spin relax ation times in a single-beam blue-detuned optical trap,” Phys. Rev. A59, 1750 (1999). 15. N. Chattrapiban, E. A. Rogers, I. V. Arakelyan, R. Roy and W. T. Hill, “Laser beams with embedded vortices: tools for atom optics,” J. Opt. Soc. Am. B 23, 94 (2006). 16. S. Franke-Arnoldet al., “Optical ferris wheel for ultracold atoms,” Opt. Express 15, 8619 (2007). 17. V. Boyer, C. M. Chandrashekar, C. J. Foot and Z. J. Laczik, “Dynamic optical trap generation using FLC SLMs for the manipulation of cold atoms,” J. Mod. Opt. 51, 2235 (2004); V. Boyeret al., “Dynamic manipulation of Bose-Einstein condensates with a spatial light modulator, ” Phys. Rev. A73, 031402(R) (2006). 18. R. Onofrioet al., “Surface excitations of a Bose-Einstein condensate,” Ph ys. Rev. Lett.84, 810 (2000). 19. K. Bongset al., “Coherent evolution of bouncing Bose-Einstein condensa tes,” Phys. Rev. Lett. 83, 3577 (1999). 20. K. W. Madisonet al.,“Vortex formation in a stirred Bose-Einstein condensate, ” Phys. Rev. Lett.84, 806 (2000). 21. S. Schwartz, M. Cozzini, C. Menotti, I. Carusotto, P. Bou yer and S. Stringari, “One-dimensional description of a BoseEinstein condensate in a rotating closed-loop wavegui d ,” New J. Phys. 8, 162 (2006). 22. S. K. Schnelle, E. D. van Ooijen, M. J. Davis, N. R. Heckenb erg and H. Rubinsztein-Dunlop, “Versatile twodimensional potentials for ultra-cold atoms”, Opt. Expres s 16, 1405 (2008). 23. M. G. Boshier, private communication. 24. R. Gommers, V. Lebedev, M. Brown and F. Renzoni, “Gating r atchet for cold atoms,” Phys. Rev. Lett. 100, 040603 (2008), and references therein. 25. W. Petrich, M. H. Anderson, J. R. Ensher and E. A. Cornell, “Stable, tightly confining magnetic trap for evaporative cooling of neutral atoms,” Phys. Rev. Lett. 74, 3352 (1995). A. S. Arnold, “Adaptable-radius, time-orbit ing magnetic ring trap for BoseEinstein condensates,” J. Phys. B 37, L29 (2004); 26. N. Houston, E. Riis and A. S. Arnold, in preparation. 27. D. R. Scherer, C. N. Weiler, T. W. Neely and B. P. Anderson, “Vortex formation by merging of multiple trapped Bose-Einstein condensates,” Phys. Rev. Lett. 98, 110402 (2007).