相关文档

• thermo-en-10-2.ppt

  The micro-state of the system (系统的微观态)The principle of equalprobability (等概率原理)----the foundation of statistical physicsBoltzmann distribution (玻耳兹曼分布)： the most probable distribution for the Boltzman

• thermo-en-10-2.ppt

  The micro-state of the system (系统的微观态)The principle of equalprobability (等概率原理)----the foundation of statistical physicsBoltzmann distribution (玻耳兹曼分布)： the most probable distribution for the Boltzman

• thermo-en-10-1.ppt

  §6 the most probable distribution of near independent particlesThe classical description on particle’s state of motionThe quantum description on particle’s state of motionThe macroscopic observables a

• thermo-en-10-1.ppt

  §6 the most probable distribution of near independent particlesThe classical description on particle’s state of motionThe quantum description on particle’s state of motionThe macroscopic observables a

• thermo-en-9-2.ppt

  Summary on thermodynamicsThermal phenomenaFundamental laws of thermodynamicsPhase/chemical equilibreiumInduction (归纳法)Introductory remark on Statistical Physics(统计物理)Thermodynamics （热力学）研究热现象和物质性质的宏观理

• thermo-en-12-2.ppt

  Chapter8 Bose statistics and Fermi Statistics Quantum statisticsStatistical expressions for thermodynamic variables 热力学量的统计表达式 内能，熵，状态方程…2Introduction to Bose-Einstein Condensate 玻色爱因斯坦凝聚简介Reading mat

• thermo-en-11-2.ppt

  §7 Boltzmann statistics density or number of particles in phase space principle of equipartition of energy(能量均分定理)Maxwell velocity distributionBoltzmann distributionReading materials中文教材 73-74 p195-20

• thermo-en-11-2.ppt

  §7 Boltzmann statistics density or number of particles in phase space principle of equipartition of energy(能量均分定理)Maxwell velocity distributionBoltzmann distributionReading materials中文教材 73-74 p195-20

• thermo-en-9-2.ppt

  Summary on thermodynamicsThermal phenomenaFundamental laws of thermodynamicsPhase/chemical equilibreiumIntroductory remark on Statistical Physics(统计物理)Thermodynamics （热力学）研究热现象和物质性质的宏观理论（macroscopic t

• thermo-en-11-1.ppt

  §65BoseEinstein distributionand FermiDirac distribution (quantum statistics)§66 The relations among three distributions§6 the most probable distribution of near independent particlesDistinguishable an