Central Results in Hermite Forms

Explores Lie Algebra's connection to Group Theory through associative operations and Jacobi identities.

Covers the representation of Lorentz transformations through general fields and the consequences of symmetry.

Explores Lie algebra, Casimirs, and Poincaré in SO(3) transformations.

Delves into Macdonald identities, covering affine root systems, modular forms, and Lie algebras.

Covers the basics of group theory, including sets, applications, and examples like permutations and rotations.