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Inverse Spectral Theorem - L10 - Frederic Schuller
01:54:20
Periodic potentials - L21 - Frederic Schuller
01:33:45
Quantum Harmonic Oscillator - L16 - Frederic Schuller
01:50:15
Quantum Harmonic Oscillator - L17 - Frederic Schuller
01:53:33
Periodic potentials - L20 - Frederic Schuller
01:42:54
Spin - L13 - Frederic Schuller
02:04:23
The Schrodinger Operator - L19 - Frederic Schuller
01:52:11
Total spin of composite system - L15 - Frederic Schuller
01:55:14
The Fourier Operator - L18 - Frederic Schuller
01:38:38
Composite systems - L14 - Frederic Schuller
01:44:36
Stone's theorem & construction of observables - L12 - Frederic Schuller
01:52:25
Separable Hilbert spaces - L03 - Frederic Schuller
01:48:28
Spectra and perturbation theory - L08 - Frederic Schuller
02:07:23
Spectral Theorem - L11 - Frederic Schuller
01:59:41
Self adjoint and essentially self-adjoint operators - Lec 07 - Frederic Schuller
01:42:29
Case study: momentum operator - Lec09 - Frederic Schuller
01:50:15
Integration of measurable functions - Lec06 - Frederic Schuller
01:53:40
Measure Theory  -Lec05- Frederic Schuller
01:45:50
Projectors,bars and kets - Lec 04 - Frederic Schuller
01:44:10
Banach Spaces - Lec02 - Frederic Schuller
01:49:17
Differentiable structures  definition and classification - Lec 07 - Frederic Schuller
01:14:34
Axioms of Quantum Mechanics - Lec01 - Frederic Schuller
02:09:35
Application: Kinematical and dynamical symmetries - Lec 28 - Frederic Schuller
01:32:48
Application: Quantum mechanics on curved spaces - Lec 26 - Frederic Schuller
01:32:16
Application: Spin structures - lec 27 - Frederic Schuller
01:39:15
Parallel transport - Lec 23 - Frederic Schuller
01:44:32
Principal fibre bundles - Lec 19 - Frederic Schuller
02:33:32
Covariant derivatives - Lec 25 - Frederic Schuller
01:16:36
Curvature and torsion on principal bundles - Lec 24 - Frederic Schuller
01:16:10
Local representations of a connection on the base manifold: Yang-Mills fields - Lec 22
01:29:33