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首页> 外文期刊>Modern Physics Letters, B. Condensed Matter Physics, Statistical Physics, Applied Physics >N-soliton statistics and condensate formation in dense quantum gases
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N-soliton statistics and condensate formation in dense quantum gases

机译:稠密量子气体中的N孤子统计和冷凝物形成

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摘要

Statistics of N quantum density soliton waves [B.M.Mirza, Mod. Phys. Lett. B 28 (2014) 1450148] is extended here to the case of systems with symmetric wave function. Since many such systems exhibit condensation phenomena, application is made of the soliton wave statistics to investigate condensation and phase transition in quantum gases such as 4He and also dense systems such as the alkali atoms. Specific heat discontinuities are used to determine the condensation temperature for dense quantum gases and liquids. For the model case of helium the statistical theory is shown to predict not only the observed superfluid condensation temperature (2.17 ± 0.01 K) correctly but also the normal condensation temperature (4.21 ± 0.02 K), as well as the exact specific heat λ-profile.
机译:N量子密度孤子波的统计[B.M. Mirza,Mod。物理来吧[B 28(2014)1450148]在此扩展为具有对称波函数的系统。由于许多此类系统都表现出冷凝现象,因此利用孤子波统计数据来研究量子气体(例如4He)和致密系统(例如碱原子)中的冷凝和相变。使用比热不连续性来确定稠密量子气体和液体的冷凝温度。对于氦的模型情况,统计理论显示不仅可以正确预测观察到的超流体冷凝温度(2.17±0.01 K),而且可以正常预测正常冷凝温度(4.21±0.02 K)以及确切的比热λ曲线。

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