
Nguồn ngoài
Chem 3212
The second semester of a two-semester sequence covering basic concepts and techniques of physical chemistry. The level of coverage is designed for chemistry majors.
- Tác giả
- Geoffrey Smith
- Nhà xuất bản
- University of Georgia
- Nguồn
- LibreTexts
- Ngôn ngữ
- EN
- Danh mục
- Khoa học cơ bản
Mục lục· 134 mục
- 01: The Properties of Gases
- 1.0E: 1.E: Gases (Exercises)
- 1.0S: 1.S: Gases (Summary)
- 1.01: The Empirical Gas Laws
- 1.02: The Ideal Gas Law
- 1.03: The Kinetic Molecular Theory of Gases
- 1.04: Kinetic Energy
- 1.05: Grahams Law of Effusion
- 1.06: Collisions with Other Molecules
- 1.07: Real Gases
- 1.08: Intermolecular Forces
- 1.8.01: Van der Waals Forces
- 1.09: Specific Interactions
- 1.9.01: Dipole-Dipole Interactions
- 1.9.02: Dipole Moment
- 1.9.03: Dipole moments
- 1.9.04: Hydrogen Bonding
- 1.9.05: Ion - Dipole Interactions
- 1.9.06: Ion - Induced Dipole Interactions
- 1.9.07: Ion - Ion Interactions
- 1.9.08: Lennard-Jones Potential
- 1.9.09: London Dispersion Interactions
- 1.9.10: Polarizability
- 02: The Boltzmann Factor and Partition Functions
- 2.01: The Boltzmann Factor
- 2.02: The Thermal Boltzman Distribution
- 2.03: The Average Ensemble Energy
- 03: Quantum Review
- 3.1: The Schrödinger Equation and a Particle in a Box
- 3.1.0E: 3.1.E: The Schrödinger Equation and a Particle in a Box (Exercises)
- 3.1.01: The Schrödinger Equation
- 3.1.02: Linear Operators in Quantum Mechanics
- 3.1.03: The Schrödinger Equation is an Eigenvalue Problem
- 3.1.04: Wavefunctions Have a Probabilistic Interpretation
- 3.1.05: The Energy of a Particle in a Box is Quantized
- 3.1.06: Wavefunctions Must Be Normalized
- 3.1.07: The Average Momentum of a Particle in a Box is Zero
- 3.1.08: The Uncertainty Principle - Estimating Uncertainties from Wavefunctions
- 3.1.09: A Particle in a Three-Dimensional Box
- 3.2: The Harmonic Oscillator and the Rigid Rotor
- 3.2.0E: 3.2.E: The Harmonic Oscillator and the Rigid Rotor (Exercises)
- 3.2.01: A Harmonic Oscillator Obeys Hooke's Law
- 3.2.02: The Equation for a Harmonic-Oscillator Model of a Diatomic Molecule Contains the Reduced Mass of the Molecule
- 3.2.03: The Harmonic Oscillator Approximates Vibrations
- 3.2.04: The Harmonic Oscillator Energy Levels
- 3.2.05: The Harmonic Oscillator and Infrared Spectra
- 3.2.06: The Harmonic-Oscillator Wavefunctions involve Hermite Polynomials
- 3.2.07: Hermite Polynomials are either Even or Odd Functions
- 3.2.08: The Energy Levels of a Rigid Rotor
- 3.2.09: The Rigid Rotator is a Model for a Rotating Diatomic Molecule
- 04: Partition Functions of Model Systems
- 4.0E: 4.E: Partition Functions and Ideal Gases (Exercises)
- 4.01: Translational Partition Functions of Monotonic Gases
- 4.02: Most Atoms are in the Ground Electronic State
- 4.03: The Energy of a Diatomic Molecule Can Be Approximated as a Sum of Separate Terms
- 4.04: Most Molecules are in the Ground Vibrational State
- 4.05: Most Molecules are Rotationally Excited at Ordinary Temperatures
- 4.06: Rotational Partition Functions of Diatomic Gases
- 4.07: Vibrational Partition Functions of Polyatomic Molecules
- 4.08: Rotational Partition Functions of Polyatomic Molecules
- 4.09: Molar Heat Capacities
- 4.10: Ortho and Para Hydrogen
- 4.11: The Equipartition Principle
- Symmetry and Group Theory
- 05: Energy and Enthalpy
- 5.0E: 5.E: First Law of Thermodynamics (Exercises)
- 5.01: First Law of Thermodynamics (Summary)
- 5.02: Prelude to Thermodynamics
- 5.03: Work and Heat
- 5.04: Reversible and Irreversible Pathways
- 5.05: The Joule Experiment
- 5.06: Calorimetry
- 5.07: Reaction Enthalpies
- 5.08: Lattice Energy and the Born-Haber Cycle
- 06: Entropy Part I
- 6.0E: 6.E: The Second Law (Exercises)
- 6.0S: 6.S: The Second Law (Summary)
- 6.01: Introduction to the Second Law
- 6.02: Heat Engines and the Carnot Cycle
- 6.03: Entropy
- 6.04: Calculating Entropy Changes
- 6.05: Comparing the System and the Surroundings
- 6.06: Entropy and Disorder
- 6.07: The Third Law of Thermodynamics
- 6.08: Adiabatic Compressibility
- 07: Entropy Part II
- 7.01: Calculating Entropy Changes
- 7.02: Trouton's rule
- 7.03: The Third Law of Thermodynamics
- 08: Gibbs and Helmholtz Energies
- 8.0S: 8.S: Putting the Second Law to Work (Summary)
- 8.01: Free Energy Functions
- 8.02: Combining the First and Second Laws - Maxwell's Relations
- 8.03: ΔA, ΔG, and Maximum Work
- 8.04: Volume Dependence of Helmholtz Energy
- 8.05: Pressure Dependence of Gibbs Energy
- 8.06: Temperature Dependence of A and G
- 8.07: When Two Variables Change at Once
- 8.08: The Difference between Cp and Cv
- 8.09: Putting the Second Law to Work (Exercises)
- 09: Phase Equilibria
- 9.0E: 9.E: Mixtures and Solutions (Exercises)
- 9.0E: 9.E: Phase Equilibrium (Exercises)
- 9.0S: 9.S: Mixtures and Solutions (Summary)
- 9.01: Thermodynamics of Mixing
- 9.02: Partial Molar Volume
- 9.03: Chemical Potential
- 9.04: The Gibbs-Duhem Equation
- 9.05: Non-ideality in Gases - Fugacity
- 9.06: Colligative Properties
- 9.07: Solubility
- 9.08: Non-ideality in Solutions - Activity
- 9.09: Prelude to Phase Equilibrium
- 9.10: Single Component Phase Diagrams
- 9.11: Criterion for Phase Equilibrium
- 9.12: The Clapeyron Equation
- 9.13: The Clausius-Clapeyron Equation
- 10: Chemical Equilibrium
- 10.0E: 10.E: Chemical Equilibria (Exercises)
- 10.0S: 10.S: Chemical Equilibria (Summary)
- 10.01: Prelude to Chemical Equilibria
- 10.02: Chemical Potential
- 10.03: Activities and Fugacities
- 10.04: Pressure Dependence of Kp - Le Châtelier's Principle
- 10.05: Degree of Dissociation
- 10.06: Temperature Dependence of Equilibrium Constants - the van’t Hoff Equation
- 10.07: The Dumas Bulb Method for Measuring Decomposition Equilibrium
- 10.08: Acid-Base Equilibria
- 10.09: Buffers
- 11: Solutions- Liquid-Liquid Solutions
- 11.01: Phase Diagrams for Binary Mixtures
- 11.02: Liquid-Vapor Systems - Raoult’s Law
- 11.03: Non-ideality - Henry's Law and Azeotropes
- Math Review