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Mod-01 Lec-03 Dirac Delta Function & Fourier Transforms
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Classroom Contents
Quantum Mechanics and Applications
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- 1 Mod-01 Lec-01 Basic Quantum Mechanics I: Wave Particle Duality
- 2 Mod-01 Lec-02 Basic Quantum Mechanics II: The Schrodinger Equation
- 3 Mod-01 Lec-03 Dirac Delta Function & Fourier Transforms
- 4 Mod-02 Lec-04 The Free Particle
- 5 Mod-02 Lec-05 Physical Interpretation of The Wave Function
- 6 Mod-02 Lec-06 Expectation Values & The Uncertainty Principle
- 7 Mod-02 Lec-07 The Free Particle (Contd.)
- 8 Mod-02 Lec-08 Interference Experiment & The Particle in a Box Problem
- 9 Mod-02 Lec-09 On Eigen Values and Eigen Functions of the 1 Dimensional..,
- 10 Mod-03 Lec-10 Linear Harmonic Oscillator
- 11 Mod-03 Lec-11 Linear Harmonic Oscillator (Contd1.)
- 12 Mod-03 Lec-12 Linear Harmonic Oscillator (Contd2.)
- 13 Mod-03 Lec-13 Linear Harmonic Oscillator (Contd3.)
- 14 Mod-04 Lec-14 Tunneling through a Barrier
- 15 Mod-04 Lec-15 The 1-Dimensional Potential Wall & Particle in a Box
- 16 Mod-04 Lec-16 Particle in a Box and Density of States
- 17 Mod-05 Lec-17 The Angular Momentum Problem
- 18 Mod-05 Lec-18 The Angular Momentum Problem (Contd.)
- 19 Mod-06 Lec-19 The Hydrogen Atom Problem
- 20 Mod-06 Lec-20 The Two Body Problem
- 21 Mod-06 Lec-21 TheTwo Body Problem: The Hydrogen atom, The Deutron
- 22 Mod-06 Lec-22 Two Body Problem: The Diatomic molecule (contd.)
- 23 Mod-06 Lec-23 3d Oscillator & Dirac's Bra and Ket Algebra
- 24 Mod-07 Lec-24 Dirac's Bra and Ket Algebra
- 25 Mod-07 Lec-25 Dirac's Bra and Ket Algebra : The Linear Harmonic Oscillator
- 26 Mod-07 Lec-26 The Linear Harmonic Oscillator using Bra and Ket Algebra (contd.)
- 27 Mod-07 Lec-27 The Linear Harmonic Oscillator: Coherent State
- 28 Mod-07 Lec-28 Coherent State and Relationship with the Classical Oscillator
- 29 Mod-08 Lec-29 Angular Momentum Problem using Operator Algebra
- 30 Mod-08 Lec-30 Angular Momentum Problem (contd.)
- 31 Mod-08 Lec-31 Pauli Spin Matrices and The Stern Gerlach Experiment
- 32 Mod-08 Lec-32 The Larmor Precession and NMR Spherical Harmonics using Operator Algebra
- 33 Mod-08 Lec-33 Addition of Angular Momentum: Clebsch Gordon Coefficient
- 34 Mod-08 Lec-34 Clebsch Gordon Coefficients
- 35 Mod-09 Lec-35 The JWKB Approximation
- 36 Mod-09 Lec-36 The JWKB Approximation: Use of Connection Formulae to solve Eigen value Prob
- 37 Mod-09 Lec-37 The JWKB Approximation: Use of Connection Formulae
- 38 Mod-09 Lec-38 The JWKB Approximation: Tunneling Probability Calculations and Applications.
- 39 Mod-09 Lec-39 The JWKB Approximation: Justification of the Connection Formulae
- 40 Mod-10 Lec-40 Time Independent Perturbation Theory
- 41 Mod-10 Lec-41 Time Independent Perturbation Theory (Contd.1)
- 42 Mod-10 Lec-42 Time Independent Perturbation Theory (Contd.2)