Lectures related to Fourier Series: Theory and Comparison

Covers the bijection between linear applications from L(X) to V and applications from X to U(V).

Explores Hartree-Fock equations, variational principles, excited states, and quantum physics concepts.

Covers the properties and applications of modular forms and discusses equidistribution and modularity.

Provides an overview of the mathematical analysis of vibrating strings using Fourier series and Laplace transforms.

Explores implicit functions through examples and applications, covering differentiation and functions defined implicitly.

Covers key learning points, team creation, meeting preparation, and the theory behind interviews.

Discusses curved space-time, arguments against scalar gravity, and relativistic effects of motion.

Explores examples of categories, morphisms, groupoids, and functors in category theory.