Anderson localization of expanding Bose-Einstein condensates in random potentials
- PMID: 17677751
- DOI: 10.1103/PhysRevLett.98.210401
Anderson localization of expanding Bose-Einstein condensates in random potentials
Erratum in
- Phys Rev Lett. 2011 Apr 8;106(14):149901
Abstract
We show that the expansion of an initially confined interacting 1D Bose-Einstein condensate can exhibit Anderson localization in a weak random potential with correlation length sigma(R). For speckle potentials the Fourier transform of the correlation function vanishes for momenta k>2/sigma(R) so that the Lyapunov exponent vanishes in the Born approximation for k>1/sigma(R). Then, for the initial healing length of the condensate xi(in)>sigma(R) the localization is exponential, and for xi(in)<sigma(R) it changes to algebraic.
LinkOut - more resources
Full Text Sources