The K and L Theoretic Farrell-Jones Isomorphism Conjecture for Braid Groups
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Publication:5112369
DOI10.1007/978-3-319-43674-6_2zbMath1434.19003arXiv1511.02737OpenAlexW2112711679MaRDI QIDQ5112369
Luis Jorge Sánchez Saldaña, Daniel Juan-Pineda
Publication date: 29 May 2020
Published in: Springer Proceedings in Mathematics & Statistics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1511.02737
Braid groups; Artin groups (20F36) Computations of higher (K)-theory of rings (19D50) (K_1) of group rings and orders (19B28) (L)-theory of group rings (19G24)
Cites Work
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- The Borel conjecture for hyperbolic and CAT(0)-groups
- The Whitehead group and the lower algebraic \(K\)-theory of braid groups on \(\mathbb S^{2}\) and \(\mathbb R P^{2}\)
- Coefficients for the Farrell-Jones conjecture
- Spaces over a category and assembly maps in isomorphism conjectures in \(K\)- and \(L\)-theory
- Invariants associated to the pure braid group of the sphere
- The braid groups of \(E^ 2\) and \(S^ 2\)
- The $K$-theoretic Farrell-Jones conjecture for CAT(0)-groups
- Isomorphism Conjectures in Algebraic K-Theory
- The Farrell-Jones Isomorphism Conjecture for finite covolume hyperbolic actions and the algebraic $K$-theory of Bianchi groups
- Induction Theorems and Isomorphism Conjectures for K- and L-Theory
- On the Farrell-Jones Conjecture and its applications
- Braid Groups
- Braid Groups of Compact 2-Manifolds with Elements of Finite Order
- Algebraic \(K\)-theory of pure braid groups