Lectures related to Derivable ↔ Differentiable

Covers weak derivatives, their properties, and applications in functional analysis.

Covers entanglement, Bell inequalities, CSHS requirements, EPR paradox, and experimental verification in quantum mechanics.

Covers the properties of harmonic functions and the concept of mollification.

Covers the properties and applications of the Fourier transform and its relation to Heisenberg's uncertainty principle.

Covers the isomorphism of coverings and the lifting theory.

Explores optimal transport in heat equations and metric spaces.

Explores Taylor series expansion, derivatives, uniqueness, and applications in function approximation.

Covers the integration of limit expansions and continuous functions by pieces.

Covers Taylor's approximation theorem, differentiability, error control, and function expansions.