Главная
Study mode:
on
1
Introduction
2
Quantum homogeneous spaces
3
Graph algebras
4
Gauge action
5
Graph algebra
6
Graph system algebra
7
Ideal structure
8
Complex projective lines
9
KK Theory
10
KKequivalences
11
UCT class
12
KK Equivalences
13
Splitting homomorphism
14
Canonical maps
15
Splitting
16
Proof
17
Construction
18
KK equivalence
19
What happens to a key
20
Francesco Lewis
21
UCT
Description:
Explore quantum projective spaces through a comprehensive lecture on split extensions and KK-equivalences. Delve into topics such as quantum homogeneous spaces, graph algebras, gauge actions, and complex projective lines. Examine the intricacies of KK Theory, KK-equivalences, and the UCT class. Investigate splitting homomorphisms, canonical maps, and the construction of KK equivalences. Learn about the UCT and its implications in this advanced mathematical discourse presented by Francesca Arici from Universiteit Leiden, Holland.

Spilt Extensions and KK-Equivalences for Quantum Projective Spaces

Banach Center
Add to list