Lie algebras. Lecture 2: representations (by Walter Mazorchuk)

Lie algebras. Problem Session 1: basics (by Walter Mazorchuk)See more

Lie algebras. Problem Session 1: basics (by Walter Mazorchuk)

Monoidal cats and their reps. Lecture 17: Quantum groups (by Walter Mazorchuk)See more

Monoidal cats and their reps. Lecture 17: Quantum groups (by Walter Mazorchuk)

Representation theory of finite groups. Lecture 2: representations and modules (by Walter Mazorchuk)See more

Representation theory of finite groups. Lecture 2: representations and modules (by Walter Mazorchuk)

Representation theory of finite groups. Lecture 5: tensor product (by Walter Mazorchuk)See more

Representation theory of finite groups. Lecture 5: tensor product (by Walter Mazorchuk)

Monoidal cats and their reps. Lecture 16: Hopf algebras (by Walter Mazorchuk)See more

Monoidal cats and their reps. Lecture 16: Hopf algebras (by Walter Mazorchuk)

Representation theory of finite groups. Lecture 1: recap of group theory (by Walter Mazorchuk)See more

Representation theory of finite groups. Lecture 1: recap of group theory (by Walter Mazorchuk)

Representation theory of finite groups. Lecture 14: Specht modules (by Walter Mazorchuk)See more

Representation theory of finite groups. Lecture 14: Specht modules (by Walter Mazorchuk)

Lie algebras. Lecture 18: Weyl's theorem on complete reducibility (by Walter Mazorchuk)See more

Lie algebras. Lecture 18: Weyl's theorem on complete reducibility (by Walter Mazorchuk)

Representation theory of finite groups. Lecture 13: permutation modules (by Walter Mazorchuk)See more

Representation theory of finite groups. Lecture 13: permutation modules (by Walter Mazorchuk)

Representation theory of finite groups. Lecture 12: problem session (by Walter Mazorchuk)See more

Representation theory of finite groups. Lecture 12: problem session (by Walter Mazorchuk)

Lie algebras. Lecture 16: Serre's Theorem (by Walter Mazorchuk)See more

Lie algebras. Lecture 16: Serre's Theorem (by Walter Mazorchuk)

Lie algebras. Lecture 10: Cartan subalgebras of semisimple Lie algebras (by Walter Mazorchuk)See more

Lie algebras. Lecture 10: Cartan subalgebras of semisimple Lie algebras (by Walter Mazorchuk)

Lie algebras. Lecture 14: classification of root systems (by Walter Mazorchuk)See more

Lie algebras. Lecture 14: classification of root systems (by Walter Mazorchuk)

Lie algebras. Lecture 11: root space decomposition (by Walter Mazorchuk)See more

Lie algebras. Lecture 11: root space decomposition (by Walter Mazorchuk)

Category O. Lecture 1: preliminaries and definition (by Walter Mazorchuk)See more

Category O. Lecture 1: preliminaries and definition (by Walter Mazorchuk)

Lie algebras. Lecture 15: realization of root systems (by Walter Mazorchuk)See more

Lie algebras. Lecture 15: realization of root systems (by Walter Mazorchuk)

Lie algebras. Lecture 13: root systems: bases and the Weyl group (by Walter Mazorchuk)See more

Lie algebras. Lecture 13: root systems: bases and the Weyl group (by Walter Mazorchuk)

Category O. Lecture 2: highest weight modules (by Walter Mazorchuk)See more

Category O. Lecture 2: highest weight modules (by Walter Mazorchuk)

Lie algebras. Lecture 8: semisimple Lie algebras. (by Walter Mazorchuk)See more

Lie algebras. Lecture 8: semisimple Lie algebras. (by Walter Mazorchuk)

Lie algebras. Lecture 12: root systems (by Walter Mazorchuk)See more

Lie algebras. Lecture 12: root systems (by Walter Mazorchuk)

Actual