Identifying assembly maps in K- and L-theory
By I. Hambleton, E. Pedersen. 2004
70 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/c20c81b614d74d4f1ba04703f21f686b7c494405
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In Algebra and Number Theory
In Mathematical Physics
- W. Lück
- Arthur Bartels
- H. Reich
- Christian Wegner
- Hanfeng Li
- Michael W. Davis
- Holger Kammeyer
- Henrik Rueping
Citations in the corpus
- The Baum-Connes and the Farrell-Jones Conjectures in K- and L-Theory (2004, methodology): “The identification of the two assembly maps (42) and (43) has been carried out in Hambleton-Pedersen [142] using the universal characterization of the assembly map explained in [82, Section 6].”
- Coefficients for the Farrell¿Jones Conjecture (2005, methodology): “(The formulation of Davis and L¨uck has been identified with the original formulation of Farrell and Jones in [ HP04 ].)”
- Finite decomposition complexity and the integral Novikov conjecture for higher algebraic K-theory (2011, unknown): “(For proofs, see [9, 14, 26].”