\(K\)-homology and \(K\)-theory of pure braid groups
From MaRDI portal
Publication:2090586
Publication date: 25 October 2022
Published in: The New York Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2105.07848
Braid groups; Artin groups (20F36) (K)-theory and operator algebras (including cyclic theory) (46L80) (K)-theory and homology; cyclic homology and cohomology (19D55) Noncommutative geometry (à la Connes) (58B34)
Related Items (2)
Cites Work
- The Dirac operator and the principal series for complex semisimple Lie groups
- KK-groups of crossed products by groups acting on trees
- \(K\)-theory for \(C^*\)-algebras of one-relator groups
- The cohomology ring of the colored braid group
- Proper group actions and the Baum-Connes conjecture
- Bivariant \(K\)-theory for Banach algebras and the Baum-Connes conjecture
- On representations and \(K\)-theory of the braid groups.
- Baum-Connes conjecture and group actions on trees
- Mapping the homology of a group to the \(K\)-theory of its \(C^*\)-algebra
- K-theoretic amenability for \(SL_ 2({\mathbb{Q}}_ p)\), and the action on the associated tree
- \(K\)-theory and \(K\)-homology of finite wreath products with free groups
- \(K\)-theory for group \(C^*\)-algebras and semigroup \(C^*\)-algebras
- Finite group extensions and the Baum-Connes conjecture
- Poincaré complexes. I
- \(\mathrm C^*\)-algebras of right LCM one-relator monoids and Artin-Tits monoids of finite type
- Baum-Connes conjecture and extensions
- The Baum–Connes conjecture: an extended survey
- K-THEORY FOR THE REDUCED C-ALGEBRA OF A SEMI-SIMPLE LIE GROUP WITH REAL RANK 1 AND FINITE CENTRE
- Braids, Links, and Mapping Class Groups. (AM-82)
- K ‐homology and K ‐theory for the lamplighter groups of finite groups
- Introduction to the Rapid Decay property
- K-THEORY FOR THE C*-ALGEBRAS OF THE SOLVABLE BAUMSLAG–SOLITAR GROUPS
- K-theoretic amenability for discrete groups.
- Permanence properties of the Baum-Connes conjecture
- \(E\)-theory and \(KK\)-theory for groups which act properly and isometrically on Hilbert space
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: \(K\)-homology and \(K\)-theory of pure braid groups
