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PAPER: Quantum statistical physics, condensed matter, integrable systems Derivation of Bose–Einstein and Fermi–Dirac statistics from quantum mechanics: gauge-theoretical structure

机译:论文:量子统计物理,浓缩物质,可排水系统推导的鲍德 - 爱因斯坦和量子力学的统计数据:仪表 - 理论结构

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摘要

A possible quantum-mechanical origin of statistical mechanics is discussed, and microcanonical and canonical ensembles of bosons and fermions are derived from the stationary Schr?dinger equation in a unified manner. The interaction Hamiltonians are constructed using discrete phase operators and the gauge-theoretical structure associated with them. It is shown how interaction Hamiltonians, stipulated by the gauge symmetry, generate the specific patterns of entanglement desired for establishing microcanonical ensembles. A discussion is also made about the interrelation between random phases and perfect decoherence in the vanishing-interaction limit.
机译:讨论了统计力学的可能量子 - 机械起源,并且以统一的方式从静止的SCHR?Dinger SCHRΔdinger等式中衍生出玻色子和码头的微常和典型组合。 互动汉密尔顿人使用离散相位运算符和与它们相关的仪表理论结构构建。 图3示出了由仪表对称性规定的哈密顿人的交互方式如何生成所需的特定模式,用于建立微常合奏。 还讨论随机阶段与消失互动极限中的随机阶段和完美的干式相互作用。

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