Канал: Frederic Schuller

Inverse Spectral Theorem - L10 - Frederic Schuller

Inverse Spectral Theorem - L10 - Frederic Schuller

Periodic potentials - L21 - Frederic Schuller

Periodic potentials - L21 - Frederic Schuller

Quantum Harmonic Oscillator - L16 - Frederic Schuller

Quantum Harmonic Oscillator - L16 - Frederic Schuller

Quantum Harmonic Oscillator - L17 - Frederic Schuller

Quantum Harmonic Oscillator - L17 - Frederic Schuller

Periodic potentials - L20 - Frederic Schuller

Periodic potentials - L20 - Frederic Schuller

Spin - L13 - Frederic Schuller

Spin - L13 - Frederic Schuller

The Schrodinger Operator - L19 - Frederic Schuller

The Schrodinger Operator - L19 - Frederic Schuller

Total spin of composite system - L15 - Frederic Schuller

Total spin of composite system - L15 - Frederic Schuller

The Fourier Operator - L18 - Frederic Schuller

The Fourier Operator - L18 - Frederic Schuller

Composite systems - L14 - Frederic Schuller

Composite systems - L14 - Frederic Schuller

Stone's theorem & construction of observables - L12 - Frederic Schuller

Stone's theorem & construction of observables - L12 - Frederic Schuller

Separable Hilbert spaces - L03 - Frederic Schuller

Separable Hilbert spaces - L03 - Frederic Schuller

Spectra and perturbation theory - L08 - Frederic Schuller

Spectra and perturbation theory - L08 - Frederic Schuller

Spectral Theorem - L11 - Frederic Schuller

Spectral Theorem - L11 - Frederic Schuller

Self adjoint and essentially self-adjoint operators - Lec 07 - Frederic Schuller

Self adjoint and essentially self-adjoint operators - Lec 07 - Frederic Schuller

Case study: momentum operator - Lec09 - Frederic Schuller

Case study: momentum operator - Lec09 - Frederic Schuller

Integration of measurable functions - Lec06 - Frederic Schuller

Integration of measurable functions - Lec06 - Frederic Schuller

Measure Theory -Lec05- Frederic Schuller

Measure Theory -Lec05- Frederic Schuller

Projectors,bars and kets - Lec 04 - Frederic Schuller

Projectors,bars and kets - Lec 04 - Frederic Schuller

Banach Spaces - Lec02 - Frederic Schuller

Banach Spaces - Lec02 - Frederic Schuller

Differentiable structures definition and classification - Lec 07 - Frederic Schuller

Differentiable structures definition and classification - Lec 07 - Frederic Schuller

Axioms of Quantum Mechanics - Lec01 - Frederic Schuller

Axioms of Quantum Mechanics - Lec01 - Frederic Schuller

Application: Kinematical and dynamical symmetries - Lec 28 - Frederic Schuller

Application: Kinematical and dynamical symmetries - Lec 28 - Frederic Schuller

Application: Quantum mechanics on curved spaces - Lec 26 - Frederic Schuller

Application: Quantum mechanics on curved spaces - Lec 26 - Frederic Schuller

Application: Spin structures - lec 27 - Frederic Schuller

Application: Spin structures - lec 27 - Frederic Schuller

Parallel transport - Lec 23 - Frederic Schuller

Parallel transport - Lec 23 - Frederic Schuller

Principal fibre bundles - Lec 19 - Frederic Schuller

Principal fibre bundles - Lec 19 - Frederic Schuller

Covariant derivatives - Lec 25 - Frederic Schuller

Covariant derivatives - Lec 25 - Frederic Schuller

Curvature and torsion on principal bundles - Lec 24 - Frederic Schuller

Curvature and torsion on principal bundles - Lec 24 - Frederic Schuller

Local representations of a connection on the base manifold: Yang-Mills fields - Lec 22

Local representations of a connection on the base manifold: Yang-Mills fields - Lec 22

Associated fibre bundles - Lec 20 - Frederic Schuller

Associated fibre bundles - Lec 20 - Frederic Schuller

Topological manifolds and manifold bundles- Lec 06 - Frederic Schuller

Topological manifolds and manifold bundles- Lec 06 - Frederic Schuller

Conncections and connection 1-forms - Lec 21 - Frederic Schuller

Conncections and connection 1-forms - Lec 21 - Frederic Schuller

The Lie group SL(2,C) and its Lie algebra sl(2,C) - lec 15 - Frederic Schuller

The Lie group SL(2,C) and its Lie algebra sl(2,C) - lec 15 - Frederic Schuller

Representation theory of Lie groups and Lie algebras - Lec 17 - Frederic Schuller

Representation theory of Lie groups and Lie algebras - Lec 17 - Frederic Schuller

Dynkin diagrams from Lie algebras, and vice versa - Lec 16 - Frederic Schuller

Dynkin diagrams from Lie algebras, and vice versa - Lec 16 - Frederic Schuller

Classification of Lie algebras and Dynkin diagrams - Lec 14 - Frederic Schuller

Classification of Lie algebras and Dynkin diagrams - Lec 14 - Frederic Schuller

Lie groups and their Lie algebras - Lec 13 - Frederic Schuller

Lie groups and their Lie algebras - Lec 13 - Frederic Schuller

Reconstruction of a Lie group from its algebra - Lec 18 - Frederic Schuller

Reconstruction of a Lie group from its algebra - Lec 18 - Frederic Schuller

Grassmann algebra and deRham cohomology - Lec 12 - Frederic Schuller

Grassmann algebra and deRham cohomology - Lec 12 - Frederic Schuller

Construction of the tangent bundle - Lec 10 - Frederic Schuller

Construction of the tangent bundle - Lec 10 - Frederic Schuller

Tensor space theory II: over a ring - Lec 11 - Frederic Schuller

Tensor space theory II: over a ring - Lec 11 - Frederic Schuller

Tensor space theory I: over a field - Lec 08 - Frederic P Schuller

Tensor space theory I: over a field - Lec 08 - Frederic P Schuller

Differential structures: the pivotal concept of tangent vector spaces - Lec 09 - Frederic Schuller

Differential structures: the pivotal concept of tangent vector spaces - Lec 09 - Frederic Schuller

Topological manifolds and manifold bundles - Lec 06 - Frederic Schuller

Topological manifolds and manifold bundles - Lec 06 - Frederic Schuller

Topological spaces - some heavily used invariants - Lec 05 - Frederic Schuller

Topological spaces - some heavily used invariants - Lec 05 - Frederic Schuller

Topological spaces - construction and purpose - Lec 04 - Frederic Schuller

Topological spaces - construction and purpose - Lec 04 - Frederic Schuller

Classification of sets - Lec 03 - Frederic Schuller

Classification of sets - Lec 03 - Frederic Schuller

Axioms of set Theory - Lec 02 - Frederic Schuller

Axioms of set Theory - Lec 02 - Frederic Schuller

Introduction/Logic of propositions and predicates- 01 - Frederic Schuller

Introduction/Logic of propositions and predicates- 01 - Frederic Schuller