Lectures related to Canonical Embedding: Fields and Lattices

Explores crystal structure, real and reciprocal lattice, and Miller indices in the context of wave-particle duality and Schrodinger equation.

Explores embeddings of number fields, types, signatures, lattices, and determinants.

Covers modern algebraic geometry, including algebraic sets, morphisms, and projective algebraic sets.

Explores known symmetries in physics, such as space translations and rotations, explained by Tobias Schneider.

Covers quantum eigenfunctions and the importance of A and B commuting for the same set of eigenfunctions.

Covers defining morphisms between affine algebraic varieties and constructing morphisms using algebraic homomorphisms.

Explores lattices in Rd, Gram matrices, theta functions, and modular properties.

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