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| From Classical to Quantum Mechanics | |
| Why Study Quantum Mechanics? | |
| Quantum Mechanics Arose Out of the Interplay of Experiments and Theory | |
| Blackbody Radiation | |
| The Photoelectric Effect | |
| Particles Exhibit Wave-Like Behavior | |
| Diffraction by a Double Slit | |
| Atomic Spectra and the Bohr Model for the Hydrogen Atom | |
| The Schrodinger Equation... MORE | |
| What Determines If a System Needs to Be Described Using Quantum Mechanics? | |
| Classical Waves and the Nondispersive Wave Equation | |
| Waves Are Conveniently Represented as Complex Functions | |
| Quantum Mechanical Waves and the Schrodinger Equation | |
| Solving the Schrodinger Equation: Operators, Observables, Eigenfunctions, and Eigenvalues | |
| The Eigenfunctions of a Quantum Mechanical Operator Are Orthogonal | |
| The Eigenfunctions of a Quantum Mechanical Operator Form a Complete Set | |
| Summing Up the New Concepts | |
| The Quantum Mechanical Postulates | |
| The Physical Meaning Associated with the Wave Function | |
| Every Observable Has a Corresponding Operator | |
| The Result of an Individual Measurement | |
| The Expectation Value | |
| The Evolution in Time of a Quantum Mechanical System | |
| Using Quantum Mechanics on Simple Systems | |
| The Free Particle | |
| The Particle in a One-Dimensional Box | |
| Two- and Three-Dimensional Boxes | |
| Using the Postulates to Understand the Particle in the Box and Vice Versa | |
| The Particle in the Box and the Real World | |
| The Particle in the Finite Depth Box | |
| Differences in Overlap between Core and Valence Electrons | |
| Pi Electrons in Conjugated Molecules Can Be Treated as Moving Freely in a Box | |
| Why Does Sodium Conduct Electricity and Why Is Diamond an Insulator? | |
| Tunneling through a Barrier | |
| The Scanning Tunneling Microscope | |
| Tunneling in Chemical Reactions 5.8 | |
| (Supplemental) Quantum Wells and Quantum Dots | |
| Commuting and Noncommuting Operators and the Surprising Consequences of Entanglement | |
| Commutation Relations | |
| The Stern-Gerlach Experiment | |
| The Heisenberg Uncertainty Principle | |
| (Supplemental) The Heisenberg Uncertainty Principle Expressed in Terms of Standard Deviations | |
| (Supplemental) A Thought Experiment Using a Particle in a Three-Dimensional Box | |
| (Supplemental) Entangled States, Teleportation, and Quantum Computers | |
| A Quantum Mechanical Model for the Vibration and Rotation of Molecules | |
| Solving the Schrodinger Equation for the Quantum Mechanical Harmonic Oscillator | |
| Solving the Schrodinger Equation for Rotation in Two Dimensions | |
| Solving the Schrodinger Equation for Rotation in Three Dimensions | |
| The Quantization of Angular Momentum | |
| The Spherical Harmonic Functions | |
| (Optional Review) The Classical Harmonic Oscillator | |
| (Optional Review) Angular Motion and the Classical Rigid Rotor | |
| (Supplemental) Spatial Quantization | |
| The Vibrational and Rotational Spectroscopy of Diatomic Molecu | |
| Table of Contents provided by Publisher. All Rights Reserved. |