Lecture

Galoisian Coating and Totally Discontinuous Actions

Related lectures (30)

Covers the proof and identification of isomorphisms in the Seifert van Kampen theorem.

Explains the definition of Sobolew spaces and their main properties, focusing on weak denivelre.

Covers determinantal point processes, sine-process, and their extrapolation in different spaces.

Explores interpolation spaces in Banach spaces, emphasizing real continuous interpolation spaces and the K-method.

Covers the approximation of functions in Sobolev spaces using smooth functions.

Covers the Meyers-Serrin theorem in analysis, discussing the conditions for functions in different spaces.

Covers normed spaces, dual spaces, Banach spaces, Hilbert spaces, weak and strong convergence, reflexive spaces, and the Hahn-Banach theorem.

Explores Lie groups, scalar fields, and vector spaces transformations.

Covers normed spaces, Banach spaces, and Hilbert spaces, as well as dual spaces and weak convergence.

Explores weak derivatives in Sobolev spaces, discussing their properties and uniqueness.

Discusses approximation by smooth functions and the convergence of function sequences in normed vector spaces.

Introduces recollements, showing how to build new spaces by assembling and gluing them together.

Delves into choreography and insurrection as non-extractive accumulation of spaces for the commons, inspired by Romain Gary's quote.

Explores the Duality Principle for Radon measures and its applications.

Covers the goals and motivations of representation theory, focusing on associative algebras and homomorphisms.

Delves into disk deprivation in topology, showcasing how spaces emerge from this process.

Delves into architecture as a tool for investigation and research, emphasizing the importance of understanding buildings in their living context.

Covers the representation of signals in vector spaces and inner product spaces, including the Projection Theorem.

Introduces orthogonality between vectors, angles, and orthogonal complement properties in vector spaces.

Explores permutations, signature, and alternating multilinear forms in vectors.