Representation Theory: Hasse's Theorem

Related lectures (31)

Page 3 of 4

Covers the isotopic decomposition of modules into simple components and their properties.

Covers Lie groups, Lorentz transformations, boosts, rotations, and complexified Lie algebras.

Covers the concept of eigenfunctions of H as bases for irreducible representations and integrals.

Covers the applications of Segal's Conformal Field Theory in Hilbert spaces.

Explores the Monster group, a sporadic simple group with a unique representation theory.

Explores irreducible and reducible representations in group repetition theory and the lemma of Schur in quantum physics.

Explores Sobolev spaces in higher dimensions, discussing derivatives, properties, and challenges with continuity.

Covers the complete reducibility of complex representations and the relation between Lie algebras and Lie groups.

Explores the theory of representation of groups and the concept of complete reducibility.

Explores symmetries in quantum field theory, focusing on transformation rules and Casimir operators.