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Электронный каталог: Yukalov, V. I. - Dynamical Transitions in Trapped Superfluids Excited by Alternating Fields
Yukalov, V. I. - Dynamical Transitions in Trapped Superfluids Excited by Alternating Fields
Статья
Автор: Yukalov, V. I.
Physics: Dynamical Transitions in Trapped Superfluids Excited by Alternating Fields
б.г.
ISBN отсутствует
Автор: Yukalov, V. I.
Physics: Dynamical Transitions in Trapped Superfluids Excited by Alternating Fields
б.г.
ISBN отсутствует
На полку
Статья
Yukalov, V.I.
Dynamical Transitions in Trapped Superfluids Excited by Alternating Fields / V.I.Yukalov, E.P.Yukalova. – Text : electronic // Physics. – 2025. – Vol. 7, No. 3. – P. 41. – URL: https://doi.org/10.3390/physics7030041. – Bibliogr.: 132.
The paper presents a survey of some dynamical transitions in nonequilibrium trapped Bose-condensed systems subject to the action of alternating fields. Nonequilibrium states of trapped systems can be implemented in two ways: resonant and nonresonant. Under resonant excitation, several coherent modes are generated by external alternating fields with the frequencies been tuned to resonance with some transition frequencies of the trapped system. A Bose system of trapped atoms with Bose–Einstein condensate can display two types of the Josephson effect, the standard one, when the system is separated into two or more parts in different locations, or the internal Josephson effect, when there are no any separation barriers but the system becomes nonuniform due to the coexistence of several coherent modes interacting one with another. The mathematics in both these cases is similar. We focus on the internal Josephson effect. Systems with nonlinear coherent modes demonstrate rich dynamics, including Rabi oscillations, the Josephson effect, and chaotic motion. Under the Josephson effect, there exist dynamic transitions that are similar to phase transitions in equilibrium systems. The bosonic Josephson effect is shown to be implementable not only for quite weakly interacting systems, but also in superfluids with not necessarily as weak interactions. Sufficiently strong nonresonant excitation can generate several types of nonequilibrium states comprising vortex germs, vortex rings, vortex lines, vortex turbulence, droplet turbulence, and wave turbulence. Nonequilibrium states are shown to be characterized and distinguished by effective temperature, effective Fresnel number, and dynamic scaling laws.
ОИЯИ = ОИЯИ (JINR)2025
Спец.(статьи,препринты) = С 326.2 - Бозе-системы. Сверхтекучесть
Yukalov, V.I.
Dynamical Transitions in Trapped Superfluids Excited by Alternating Fields / V.I.Yukalov, E.P.Yukalova. – Text : electronic // Physics. – 2025. – Vol. 7, No. 3. – P. 41. – URL: https://doi.org/10.3390/physics7030041. – Bibliogr.: 132.
The paper presents a survey of some dynamical transitions in nonequilibrium trapped Bose-condensed systems subject to the action of alternating fields. Nonequilibrium states of trapped systems can be implemented in two ways: resonant and nonresonant. Under resonant excitation, several coherent modes are generated by external alternating fields with the frequencies been tuned to resonance with some transition frequencies of the trapped system. A Bose system of trapped atoms with Bose–Einstein condensate can display two types of the Josephson effect, the standard one, when the system is separated into two or more parts in different locations, or the internal Josephson effect, when there are no any separation barriers but the system becomes nonuniform due to the coexistence of several coherent modes interacting one with another. The mathematics in both these cases is similar. We focus on the internal Josephson effect. Systems with nonlinear coherent modes demonstrate rich dynamics, including Rabi oscillations, the Josephson effect, and chaotic motion. Under the Josephson effect, there exist dynamic transitions that are similar to phase transitions in equilibrium systems. The bosonic Josephson effect is shown to be implementable not only for quite weakly interacting systems, but also in superfluids with not necessarily as weak interactions. Sufficiently strong nonresonant excitation can generate several types of nonequilibrium states comprising vortex germs, vortex rings, vortex lines, vortex turbulence, droplet turbulence, and wave turbulence. Nonequilibrium states are shown to be characterized and distinguished by effective temperature, effective Fresnel number, and dynamic scaling laws.
ОИЯИ = ОИЯИ (JINR)2025
Спец.(статьи,препринты) = С 326.2 - Бозе-системы. Сверхтекучесть
