Lectures in Classical Thermodynamics with an Introduction to Statistical Mechanics

Limba: 
english
Tip copertă: 
Moale
Număr de pagini: 
766
Lecture 1: Book Overview.- Lecture 2: Basic Concepts and Definitions.- Lecture 3: First Law - Closed Systems: Derivation.- Lecture 4: First Law - Closed Systems: Derivation, Solution to Sample Problem ...Descriere completă
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ISBN9783030492007
AutorBlankschtein Daniel
EdituraSpringer Nature
Limbaenglish
Tip copertăPaperback
Anul publicării2022
Număr de pagini766

Descrierea cărții

Lecture 1: Book Overview.- Lecture 2: Basic Concepts and Definitions.- Lecture 3: First Law - Closed Systems: Derivation.- Lecture 4: First Law - Closed Systems: Derivation, Solution to Sample Problem 1.- Lecture 5: First Law - Closed Systems: Solution to Sample Problem 1, Continued.- Lecture 6: First Law - Open Systems: Derivation, Solution to Sample Problem 2.- Lecture 7: Second-Law Concepts.- Lecture 8: Heat Engine, Carnot Efficiency.- Lecture 9: Entropy, Reversibility.- Lecture 10: The Second Law of Thermodynamics, Maximum Work.- Lecture 11: The Combined First and Second Laws of Thermodynamics, Availability.- Lecture 12: Flow Work, Solution to Sample Problem 3.- Lecture 13: Fundamental Equations.- Lecture 14: Manipulation of Partial Derivatives.- Lecture 15: Gibbs Free Energy Formulation.- Lecture 16: Evaluation of Thermodynamic Data.- Lecture 17: Equation of State (EOS), Binodal, Spinodal, Critical Point.- Lecture 18: Principle of Corresponding States.- Lecture 19: Departure Functions.- Lecture 20: Review for Part I.- .- Lecture 21: Extensive and Intensive Mixture Properties, Partial Molar Properties.- Lecture 22: Generalized Gibbs-Duhem Relations for Mixtures, Calculation of Partial Molar Properties.- Lecture 23: Mixture EOS, Mixture Departure Functions, Ideal-Gas Mixtures, Ideal Solutions.- Lecture 24: Mixing Functions, Excess Functions.- Lecture 25: Fugacity, Fugacity Coefficient.- Lecture 26: Activity, Activity Coefficient.- Lecture 27: Criteria of Phase Equilibria, Gibbs Phase Rule.- Lecture 28: Applications of the Gibbs Phase Rule, Azeotrope.- Lecture 29: Differential Approach to Phase Equilibria, Pressure-Temperature-Composition Relations, Clausius-Clapeyron Equation.- Lecture 30: Integral Approach to Phase Equilibria, Composition Models.- Lecture 31: Chemical Equilibria: Stoichiometric Formulation.- Lecture 32: Equilibrium Constants for Gas-Phase and Condensed-Phase Reactions.- Lecture 33: Response of Chemical Reactions to Temperature, Le Chatelier's Principle.- Lecture 34: Response of Chemical Reactions to Pressure, Applications.- Lecture 35: Gibbs Phase Rule for Chemically- Reacting Systems, Applications.- Lecture 36: Effect of Chemical Equilibrium on Thermodynamic Properties.- Lecture 37: Review for Part II.- Lecture 38: Quantum Statistical Mechanics, Canonical Ensemble, Probability and the Boltzmann Factor, Canonical Partition Function.- Lecture 39: Calculation of Thermodynamic Properties from the Canonical Partition Function, Treatment of Distinguishable and Indistinguishable Molecules.- Lecture 40: Translational, Vibrational, Rotational, and Electronic Partition Functions of Ideal Gases.- Lecture 41: Calculation of Thermodynamic Properties of Ideal Gases from the Partition Functions.- Lecture 42: Microcanonical Ensemble, Statistical Mechanical Definition and Interpretation of Entropy and Work.- Lecture 43: Statistical Mechanical Interpretation of the First, Second, and Third Laws of Thermodynamics.- .- Lecture 44: Grand Canonical Ensemble, Statistical Fluctuations.- Lecture 45: Classical Statistical Mechanics.- Lecture 46: Configurational Integral, Statistical Mechanical Derivation of the Virial Equation of State.- Lecture 47: Virial Coefficients in the Classical Limit, Statistical Mechanical Derivation of the van der Waals Equation of State.- Lecture 48: Statistical Mechanical Treatment of Chemical Equilibrium.- Lecture 49: Statistical Mechanical Treatment of Binary Mixtures.- Lecture 50: Review

 

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