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Bose–Einstein condensates

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1: Sidebar 22.SB1: Decay of a Soliton in a Bose–Einstein Condensate
Sidebar 22.SB1: Decay of a Soliton in a BoseEinstein Condensate
Among these are the formation of vortex rings in Bose Einstein condensates. …For details see the NIST news item Decay of a dark soliton into vortex rings in a BoseEinstein condensate. … Cornell, Watching Dark Solitons Decay into Vortex Rings in a BoseEinstein Condensate, Phys. Rev. Lett. 86, 2926–2929 (2001)
2: 29.19 Physical Applications
Bronski et al. (2001) uses Lamé functions in the theory of BoseEinstein condensates. …
3: 25.17 Physical Applications
The zeta function arises in the calculation of the partition function of ideal quantum gases (both BoseEinstein and Fermi–Dirac cases), and it determines the critical gas temperature and density for the BoseEinstein condensation phase transition in a dilute gas (Lifshitz and Pitaevskiĭ (1980)). …
4: Bernard Deconinck
He has worked on integrable systems, algorithms for computations with Riemann surfaces, Bose-Einstein condensates, and methods to investigate the stability of solutions of nonlinear wave equations. …
5: William P. Reinhardt
He has recently carried out research on non-linear dynamics of BoseEinstein condensates that served to motivate his interest in elliptic functions. …
6: Bibliography B
  • J. C. Bronski, L. D. Carr, B. Deconinck, J. N. Kutz, and K. Promislow (2001) Stability of repulsive Bose-Einstein condensates in a periodic potential. Phys. Rev. E (3) 63 (036612), pp. 1–11.