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In this Lecture we analyze the thermodynamic properties of the idealGasBose gas Bose gasBose gasideal Bose gas. We introduceDistributionBose–Einstein distribution Bose–Einstein distributionBose–EinsteinBose–Einstein distribution@distribution functionBose–EinsteinBose–Einstein distribution function@distribution function andDistribution functionBose–Einstein distribution function calculate Bose condensation (BEC) temperature. We consider the number of condensed and non-condensed particles and investigate carefully the structure of the Bose condensate. We find temperature dependence of the specific heat at low temperaturesTemperaturelow temperature and near the critical \(\lambda \) -point in the idealGasBose gas Bose gasBose gasideal Bose gas.

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Lecture 2. Ideal Bose Gas

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  • 发表日期：

    2026年

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  • Maxim Kagan

摘要

In this Lecture we analyze the thermodynamic properties of the idealGasBose gas Bose gasBose gasideal Bose gas. We introduceDistributionBose–Einstein distribution Bose–Einstein distributionBose–EinsteinBose–Einstein distribution@distribution functionBose–EinsteinBose–Einstein distribution function@distribution function andDistribution functionBose–Einstein distribution function calculate Bose condensation (BEC) temperature. We consider the number of condensed and non-condensed particles and investigate carefully the structure of the Bose condensate. We find temperature dependence of the specific heat at low temperaturesTemperaturelow temperature and near the critical \(\lambda \) -point in the idealGasBose gas Bose gasBose gasideal Bose gas.