On the map of Bökstedt-Madsen from the cobordism category to \(A\)-theory
From MaRDI portal
Publication:390350
DOI10.2140/agt.2014.14.299zbMath1299.19001arXiv1110.3196OpenAlexW3103112723MaRDI QIDQ390350
Wolfgang Steimle, Georgios Raptis
Publication date: 8 January 2014
Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1110.3196
Other types of cobordism (57R90) Algebraic (K)-theory of spaces (19D10) Transfer for fiber spaces and bundles in algebraic topology (55R12)
Related Items (8)
On the Farrell-Jones conjecture for algebraic \(K\)-theory of spaces: the Farrell-Hsiang method ⋮ Equivariant \(A\)-theory ⋮ Coassembly is a homotopy limit map ⋮ A cobordism model for Waldhausen K‐theory ⋮ On transfer maps in the algebraic \(K\)-theory of spaces ⋮ Topological manifold bundles and the 𝐴-theory assembly map ⋮ Coassembly and the \(K\)-theory of finite groups ⋮ The equivariant parametrized \(h\)-cobordism theorem, the non-manifold part
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The homotopy type of the cobordism category
- Smooth parametrized torsion: A manifold approach
- The double coset theorem formula for algebraic K-theory of spaces
- A pullback theorem for cofibrations
- Categories and cohomology theories
- Homotopy invariant algebraic structures on topological spaces
- A parametrized index theorem for the algebraic \(K\)-theory Euler class.
- The geometry of iterated loop spaces
- Homotopy limits, completions and localizations
- Configuration-spaces and iterated loop-spaces
- Invariance de laK-Théorie par équivalences dérivées
- The cobordism category and Waldhausen's K-theory
- Categorical framework for the study of singular spaces
- A splitting for the stable mapping class group
- Cobordism categories of manifolds with corners
This page was built for publication: On the map of Bökstedt-Madsen from the cobordism category to \(A\)-theory