Contents xiii
- Entropy 3.2 The Mathematical Statement of the Second Law:
- 3.3 The Calculation of Entropy Changes
- 3.4 Statistical Entropy
- Entropies 3.5 The Third Law of Thermodynamics and Absolute
- Chapter 4 The Thermodynamics of Real Systems
- The Gibbs and Helmholtz Energies 4.1 Criteria for Spontaneous Processes and for Equilibrium:
- 4.2 Fundamental Relations for Closed Simple Systems
- 4.3 Additional Useful Thermodynamic Identities
- 4.4 Gibbs Energy Calculations
- 4.5 Multicomponent Systems
- 4.6 Euler’s Theorem and the Gibbs–Duhem Relation
- Chapter 5 Phase Equilibrium
- 5.1 The Fundamental Fact of Phase Equilibrium
- 5.2 The Gibbs Phase Rule
- 5.3 Phase Equilibria in One-Component Systems
- 5.4 The Gibbs Energy and Phase Transitions
- 5.5 Surfaces in One-Component Systems
- 5.6 Surfaces in Multicomponent Systems
- Chapter 6 The Thermodynamics of Solutions
- 6.1 Ideal Solutions
- 6.2 Henry’s Law and Dilute Nonelectrolyte Solutions
- 6.3 Activity and Activity Coefficients
- 6.4 The Activities of Nonvolatile Solutes
- 6.5 Thermodynamic Functions of Nonideal Solutions
- 6.6 Phase Diagrams of Nonideal Mixtures
- 6.7 Colligative Properties
- Chapter 7 Chemical Equilibrium
- Constant 7.1 Gibbs Energy Changes and the Equilibrium
- 7.2 Reactions Involving Gases and Pure Solids or Liquids
- 7.3 Chemical Equilibrium in Solutions
- 7.4 Equilibria in Solutions of Strong Electrolytes
- 7.5 Buffer Solutions
- The Principle of Le Châtelier 7.6 The Temperature Dependence of Chemical Equilibrium.
- 7.7 Chemical Equilibrium and Biological Systems
- Chapter 8 The Thermodynamics of Electrochemical Systems
- 8.1 The Chemical Potential and the Electric Potential
- 8.2 Electrochemical Cells
- 8.3 Half-Cell Potentials and Cell Potentials
- of Electrolytes 8.4 The Determination of Activities and Activity Coefficients
- 8.5 Thermodynamic Information from Electrochemistry
- 13.5 Nonequilibrium Electrochemistry
- Mechanisms 13.6 Experimental Molecular Study of Chemical Reaction
- Part 3 The Molecular Nature of Matter
- Chapter 14 Classical Mechanics and the Old Quantum Theory
- 14.1 Introduction
- 14.2 Classical Mechanics
- 14.3 Classical Waves
- 14.4 The Old Quantum Theory
- the Schrödinger Equation Chapter 15 The Principles of Quantum Mechanics. I. De Broglie Waves and
- 15.1 De Broglie Waves
- 15.2 The Schrödinger Equation
- 15.3 The Particle in a Box and the Free Particle
- 15.4 The Quantum Harmonic Oscillator
- Quantum Mechanics Chapter 16 The Principles of Quantum Mechanics. II. The Postulates of
- 16.1 The First Two Postulates of Quantum Mechanics
- Variables 16.2 The Third Postulate. Mathematical Operators and Mechanical
- 16.3 The Operator Corresponding to a Given Variable
- 16.4 Postulate 4 and Expectation Values
- 16.5 The Uncertainty Principle of Heisenberg
- State of a System 16.6 Postulate 5. Measurements and the Determination of the
- Chapter 17 The Electronic States of Atoms. I. The Hydrogen Atom
- 17.1 The Hydrogen Atom and the Central Force System
- Momentum 17.2 The Relative Schrödinger Equation. Angular
- The Energy Levels of the Hydrogen Atom 17.3 The Radial Factor in the Hydrogen Atom Wave Function.
- 17.4 The Orbitals of the Hydrogen-Like Atom
- 17.5 Expectation Values in the Hydrogen Atom
- 17.6 The Time-Dependent Wave Functions of the Hydrogen Atom
- “Spin” 17.7 The Intrinsic Angular Momentum of the Electron.
- for Multielectron Atoms Chapter18 TheElectronicStatesofAtoms.II.TheZero-OrderApproximation
- 18.1 The Helium-Like Atom
- Principle 18.2 The Indistinguishability of Electrons and the Pauli Exclusion
- 18.3 The Ground State of the Helium Atom in Zero Order
- 18.4 Excited States of the Helium Atom
- 18.5 Angular Momentum in the Helium Atom
- 28.5 The Structure of Liquids
- Liquids 28.6 Approximate Theories of Transport Processes in
- 28.7 Polymer Conformation
- 28.8 Polymers in Solution
- 28.9 Rubber Elasticity
- 28.10 Nanomaterials
- Appendices
- A. Tables of Numerical Data
- B. Some Useful Mathematics
- C. A Short Table of Integrals
- D. Some Derivations of Formulas and Methods
- E. Classical Mechanics
- F. Some Mathematics Used in Quantum Mechanics
- G. The Perturbation Method
- H. The Hückel Method
- I. Matrix Representations of Groups
- J. Symbols Used in This Book
- Numerical Problems K. Answers to Numerical Exercises and Odd-Numbered
- Index