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Liquid ~(4)He: Contributions to First Principles Theory. II. Quantized Vortices and the lambda Transition

机译:液态〜(4)He:对第一原理理论的贡献。二。量化涡旋和λ过渡

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Quantized vortices in liquid ~(4)He at finite temperatures are treated by first principles theory that extends results presented in paper I of this two-part set. Then the possible role of thermally excited quantized vortices in accounting for the lambda transition is studied. This study indicates that vortices are probably not the dominant mechanism responsible for the lambda transition, but that they may account for some minor effects near T_(lambda). A model that identifies critical fluctuations with quantized isothermal fourth sound waves is developed and used to derive formulas for specific heat in He II and He I. Logarithmic divergence of the constant volume specific heat is found. Numerical calculations using those formulas produce close agreement with experimental data. A formula for the radial distribution function near T_(lambda) in He II and He I is derived and numerically evaluated. A formula for the correlation length is derived and numerically evaluated and physical characteristics of the correlation length are discussed. Numerical calculations based on that formula for correlation length are compared with experimental results. Long-range order in the liquid exhibited in the radial distribution function and correlation length is shown not to involve a Bose-Einstein condensate in this theory. The isothermal compressibility is found by integration of the radial distribution function and the result shows that isothermal compressibility is unchanged by critical fluctuations of isothermal fourth sound.
机译:液态〜(4)He在有限温度下的量化涡流由第一原理理论处理,该原理扩展了该两部分集的论文I中介绍的结果。然后研究了热激发量化涡旋在解释λ跃迁中的可能作用。这项研究表明,涡旋可能不是导致lambda转变的主要机制,但它们可能解释了T_(lambda)附近的一些微小影响。建立了用量化的等温第四声波识别临界波动的模型,并将其用于导出He II和He I中比热的公式。找到了恒定体积比热的对数散度。使用这些公式进行的数值计算与实验数据非常吻合。推导了He II和He I中T_λ附近的径向分布函数的公式,并对其进行了数值评估。推导了相关长度的公式并进行了数值评估,并讨论了相关长度的物理特性。将基于该公式的相关长度的数值计算与实验结果进行了比较。在该理论中,径向分布函数和相关长度中显示的液体中的远距离有序不涉及玻色-爱因斯坦凝聚物。通过对径向分布函数的积分发现了等温压缩率,结果表明,等温第四声的临界波动不会改变等温压缩率。

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