Descent Properties of Homotopy K-Theory

By Christian Haesemeyer. 2004

65 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/133f144a08481d3b7a6b1c6b40982b8013d38d18

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Charles A. Weibel
2. M. Schlichting
3. Christian Haesemeyer
4. Guillermo Cortiñas
5. M. Walker
6. B. Keller
7. Gonçalo Tabuada
8. A. Blanc

In Mathematical Physics

1. Charles A. Weibel
2. Christian Haesemeyer
3. M. Schlichting
4. Guillermo Cortiñas
5. M. Walker
6. B. Keller
7. Gonçalo Tabuada
8. A. Blanc

Citations in the corpus

• K-regularity, cdh-fibrant Hochschild homology, and a conjecture of Vorst (2006, background): “The main theorem of [7] states that Hcdh(−,K) ≃ KH , and that KH satisfies cdh descent.”
• Toric varieties, monoid schemes and $cdh$ descent (2011, background): “The goal of this paper is to prove Haesemeyer’s theorem [19], [7, Theorem 3.”
• Cyclic homology, cdh-cohomology and negative K-theory (2005, background): “12 applies in particular to prove that homotopyK-theory KH satisfies cdh-descent, as explained in [16].”