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Lecture 01 Welcome
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Chemistry I - Introduction to Quantum Chemistry and Molecular Spectroscopy
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- 1 Lecture 01 Welcome
- 2 Lecture 02 - Bohr's atom, De Broglie Matter Waves and Schrodinger equation
- 3 Lecture 03 Electromagnetic Radiation
- 4 Lecture 04 Interaction of Radiation with Matter
- 5 Lecture 05 Molecular Spectroscopy
- 6 Lecture 06 Elementary Mathematical Functions 1
- 7 Lecture 07 Review of Properties of Elementary Functions II
- 8 Lecture 08 - Time Dependent Schrödinger Equation & Time Independent Schrödinger Equation
- 9 Lecture 09 - Schrödinger Equation Particle in a One-dimensional Box : Part I
- 10 Lecture 10 - Schrödinger Equation Particle in a One-dimensional Box : Part II
- 11 Lecture 11 - Schrödinger Equation Particle in Two-dimensional Box : Part I
- 12 Lecture 12 - Particle in Two-dimensional Box : Part II Uncertainty Principle
- 13 Lecture 13 - Particle in Two-dimensional Box : Part III Expectation Values
- 14 Lecture 14 - The Quantum Mechanics of Hydrogen Atom - Part I
- 15 Lecture 15 - The Quantum Mechanics of Hydrogen Atom - Part II
- 16 Lecture 16 - The Quantum Mechanics of Hydrogen Atom - Part III
- 17 Lecture 17 - The Quantum Mechanics of Hydrogen Atom - Part IV
- 18 Lecture 18 - The Quantum Mechanics of Hydrogen Atom - Part V
- 19 Lecture 20 Harmonic Oscillator Model - Part I
- 20 Lecture 21 Harmonic Oscillator Model - Part II
- 21 Lecture 22 Harmonic Oscillator Model - Part III
- 22 Lecture 24 Particle on a Ring - Part I
- 23 Lecture 23 Harmonic Oscillator Model - Part IV
- 24 Lecture 25 Particle on a Ring - Part II
- 25 Lecture 19A - Assignment 1 Solution/Hints
- 26 Lecture 19C _ Assignment 1 Solution/Hints
- 27 Lecture 19D - Assignment 1 Solution/Hints
- 28 Lecture 19B - Assignment 1 Solution/Hints
- 29 Lecture 19E - Assignment 1 Solution/Hints
- 30 Lecture 26 - Heisenberg’s Uncertainty Relation
- 31 Lecture 27A - Operators, Commutators, Eigenvalues and Eigenvectors
- 32 Lecture 27B - Operators, Commutators, Eigenvalues and Eigenvectors
- 33 Lecture 28 - Introduction to Chemical Applications
- 34 Lecture 29 - Radiation Densities and Einstein’s Semiclassical model
- 35 Lecture 30 - Born Oppenheimer Approximation
- 36 Lecture 31 - Beer Lambert Law
- 37 Lecture 32 - Diatomic Vibrational Spectra Harmonic Model
- 38 Lecture 33 - Diatomic Vibration Morse Oscillator Model
- 39 Lecture 34 - Molecular Vibrations in Polyatomic Molecules - Qualitative Account
- 40 Lecture 35 - Polyatomic Vibrations - Illustrative examples of normal vibrations
