Vortex dynamics in Bose-Einstein condensates: Numerical calculations

We numerically study properties of the dynamics of vortices in nonrotating Bose-Einstein condensates in the Thomas-Fermi regime. On the one hand, we compute the vortex energy as a function of its position and we predict, using the expression of the Magnus force, the vortex precession velocity. On th...

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Publicado: 2009
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Acceso en línea:https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_1054660X_v19_n4_p588_Jezek
http://hdl.handle.net/20.500.12110/paper_1054660X_v19_n4_p588_Jezek
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spelling paper:paper_1054660X_v19_n4_p588_Jezek2023-06-08T16:03:11Z Vortex dynamics in Bose-Einstein condensates: Numerical calculations Analytical expressions Analytical formulas Bose- Einstein condensates Magnus forces Numerical calculations Temporal evolutions Thomas-Fermi regimes Velocity fields Vortex dynamics Vortex energies Bose-Einstein condensation Dynamics Steam condensers Vortex flow We numerically study properties of the dynamics of vortices in nonrotating Bose-Einstein condensates in the Thomas-Fermi regime. On the one hand, we compute the vortex energy as a function of its position and we predict, using the expression of the Magnus force, the vortex precession velocity. On the other hand, we calculate the temporal evolution of the vortex-state and test the accuracy of the previous prediction. We also investigate the validity of analytical formulae of this velocity involving the healing length. In addition, we analyze the velocity field and the angular momentum and we compare them to available analytical expressions. © 2009 Pleiades Publishing, Ltd. 2009 https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_1054660X_v19_n4_p588_Jezek http://hdl.handle.net/20.500.12110/paper_1054660X_v19_n4_p588_Jezek
institution Universidad de Buenos Aires
institution_str I-28
repository_str R-134
collection Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
topic Analytical expressions
Analytical formulas
Bose- Einstein condensates
Magnus forces
Numerical calculations
Temporal evolutions
Thomas-Fermi regimes
Velocity fields
Vortex dynamics
Vortex energies
Bose-Einstein condensation
Dynamics
Steam condensers
Vortex flow
spellingShingle Analytical expressions
Analytical formulas
Bose- Einstein condensates
Magnus forces
Numerical calculations
Temporal evolutions
Thomas-Fermi regimes
Velocity fields
Vortex dynamics
Vortex energies
Bose-Einstein condensation
Dynamics
Steam condensers
Vortex flow
Vortex dynamics in Bose-Einstein condensates: Numerical calculations
topic_facet Analytical expressions
Analytical formulas
Bose- Einstein condensates
Magnus forces
Numerical calculations
Temporal evolutions
Thomas-Fermi regimes
Velocity fields
Vortex dynamics
Vortex energies
Bose-Einstein condensation
Dynamics
Steam condensers
Vortex flow
description We numerically study properties of the dynamics of vortices in nonrotating Bose-Einstein condensates in the Thomas-Fermi regime. On the one hand, we compute the vortex energy as a function of its position and we predict, using the expression of the Magnus force, the vortex precession velocity. On the other hand, we calculate the temporal evolution of the vortex-state and test the accuracy of the previous prediction. We also investigate the validity of analytical formulae of this velocity involving the healing length. In addition, we analyze the velocity field and the angular momentum and we compare them to available analytical expressions. © 2009 Pleiades Publishing, Ltd.
title Vortex dynamics in Bose-Einstein condensates: Numerical calculations
title_short Vortex dynamics in Bose-Einstein condensates: Numerical calculations
title_full Vortex dynamics in Bose-Einstein condensates: Numerical calculations
title_fullStr Vortex dynamics in Bose-Einstein condensates: Numerical calculations
title_full_unstemmed Vortex dynamics in Bose-Einstein condensates: Numerical calculations
title_sort vortex dynamics in bose-einstein condensates: numerical calculations
publishDate 2009
url https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_1054660X_v19_n4_p588_Jezek
http://hdl.handle.net/20.500.12110/paper_1054660X_v19_n4_p588_Jezek
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