Models of Urbanity

Related lectures (32)

Page 1 of 4

Explains setting up experiments with compactness, isometries, and quasi-isometry.

Explores compact sets, extreme values, and function theorems on bounded sets.

Covers the concept of compact embedding in Banach spaces and Sobolev inequalities.

Covers the fundamental group of a reattachment and surjection proofs with neighborhoods and cover overlays.

Explores the proof of Weyl's theorem, focusing on discrete spectrum, ground states, and potential energy continuity.

Explains the Open Mapping Theorem for holomorphic maps between Riemann surfaces.

Covers cell attachment, gluing cells, and separability in a compact space.

Delves into Lausanne's urban history through digital reconstruction, analyzing maps, cadastres, and urban development plans.

Covers separated spaces, saturation properties, and projective spaces, including the real projective plane and compactness.

Explores the properties of the quotient space X/G when X is compact and sometimes separated.