'Distinguishable particles' presentation slideshows

Chap 5. Identical Particles

Chap 5. Identical Particles. Two-Particle Systems Atoms Solids Quantum Statistical Mechanics. Two particles having the same physical attributes are equivalent . They behave the same way if subjected to the same treatment.

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Thermodynamics and Statistical Mechanics

Thermodynamics and Statistical Mechanics. Statistical Distributions. Multiple Outcomes. Distinguishable particles. Degenerate States. Suppose there are g j states that have the same energy. Boltzmann Statistics (Classical). Most Probable Distribution. Most Probable Distribution.

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Chapter 12

Chapter 12. Statistical Thermodynamics. Introduction to statistical mechanics

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6. The Theory of Simple Gases

6. The Theory of Simple Gases. An Ideal Gas in a Quantum Mechanical Microcanonical Ensemble An Ideal Gas in Other Quantum Mechanical Ensembles Statistics of the Occupation Numbers Kinetic Considerations Gaseous Systems Composed of Molecules with Internal Motion Chemical Equilibrium.

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1. The Statistical Basis of Thermodynamics

1. The Statistical Basis of Thermodynamics. The Macroscopic & the Microscopic States Contact between Statistics & Thermodynamics: Physical Significance of the Number ?( N , V , E ) Further Contact between Statistics & Thermodynamics The Classical Ideal Gas

1.22k views • 24 slides

Statistical Thermodynamics

Statistical Thermodynamics. Chapter 12. 12.1 Introduction. The object: to present a particle theory which can interpret the equilibrium thermal properties of macroscopic systems. Quantum mechanical concepts of quantum states, energy levels and intermolecular forces are useful here.

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Lecture 22. Continuous Spectrum, the Density of States, and Equipartition (Ch. 6)

Lecture 22. Continuous Spectrum, the Density of States, and Equipartition (Ch. 6).

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Lecture 20. Continuous Spectrum, the Density of States (Ch. 7), and Equipartition (Ch. 6)

Lecture 20. Continuous Spectrum, the Density of States (Ch. 7), and Equipartition (Ch. 6).

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Bose Einstein Condensation

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Lecture 15-- CALM

Lecture 15-- CALM. What would you most like me to discuss tomorrow in preparation for the upcoming exam? proton )? Partition Function/Canonical Ensemble (3) Efficiency/Engine Cycles (3) Examples (3) Taylor expansions, looking at limits (2) Adiabatic processes(1) Density of States (1)

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