期刊
JOURNAL OF STATISTICAL PHYSICS
卷 101, 期 3-4, 页码 731-746出版社
KLUWER ACADEMIC/PLENUM PUBL
DOI: 10.1023/A:1026437923987
关键词
attractive Bose-Einstein condensates; nonlinear Schrodinger equation; stability; ground state; variational arguments
We propose the critical nonlinear Schrodinger equation with a harmonic potential as a model of attractive Bose-Einstein condensates. By an elaborate mathematical analysis we show that a sharp stability threshold exists with respect to the number of condensate particles. The value of the threshold agrees with the existing experimental data. Moreover with this threshold we prove that a ground state of the condensate exists and is orbital stable. We also evaluate the minimum of the condensate energy.
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