An efficient numerical method for computing dynamics of spin \(F=2\) Bose-Einstein condensates
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Publication:551040
DOI10.1016/J.JCP.2011.04.021zbMath1221.82044OpenAlexW2020885444WikidataQ112881800 ScholiaQ112881800MaRDI QIDQ551040
Publication date: 13 July 2011
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2011.04.021
numerical simulationquantized vorticesGross-Pitaevskii equationsspin \(F = 2\) BECtime-splitting Fourier pseudospectral method
NLS equations (nonlinear Schrödinger equations) (35Q55) Phase transitions (general) in equilibrium statistical mechanics (82B26)
Related Items (3)
Review Article: Mathematical Models and Numerical Methods for Spinor Bose-Einstein Condensates ⋮ A projection gradient method for computing ground state of spin-2 Bose-Einstein condensates ⋮ Vortex-bright soliton complexes in \(F=2\) rotating Bose-Einstein condensates
Cites Work
- On time-splitting spectral approximations for the Schrödinger equation in the semiclassical regime
- Numerical solution of the Gross--Pitaevskii equation for Bose--Einstein condensation
- A time-splitting spectral method for coupled Gross-Pitaevskii equations with applications to rotating Bose-Einstein condensates
- Dynamics of rotating two-component Bose-Einstein condensates and its efficient computation
- A Hermite pseudo-spectral method for solving systems of Gross-Pitaevskii equations
- An efficient and spectrally accurate numerical method for computing dynamics of rotating Bose-Einstein condensates
- A Mass and Magnetization Conservative and Energy-Diminishing Numerical Method for Computing Ground State of Spin-1 Bose–Einstein Condensates
- A time-splitting spectral method for computing dynamics of spinor F=1 Bose–Einstein condensates
- Computing Ground States of Spin-1 Bose–Einstein Condensates by the Normalized Gradient Flow
- Dynamics of Rotating Bose--Einstein Condensates and its Efficient and Accurate Numerical Computation
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