Abstract
We prove that for an odd prime p, the derived category D(KU_(p))
of the plocal complex periodic Ktheory spectrum KU_(p) is triangulated equivalent to the derived category of its homotopy ring pi_*KU_(p). This implies that if p is an odd prime, the triangulated category D(KU_(p)) is algebraic.
of the plocal complex periodic Ktheory spectrum KU_(p) is triangulated equivalent to the derived category of its homotopy ring pi_*KU_(p). This implies that if p is an odd prime, the triangulated category D(KU_(p)) is algebraic.
Original language  English 

Pages (fromto)  392435 
Number of pages  43 
Journal  Advances in Mathematics 
Volume  309 
Early online date  16 Feb 2017 
DOIs  
Publication status  Published  17 Mar 2017 
Keywords
 Derivator
 Model category
 Ktheory
 Module spectrum
 Stable model category
 Triangulated category
Fingerprint
Dive into the research topics of 'The derived category of complex periodic Ktheory localized at an odd prime'. Together they form a unique fingerprint.Profiles

Irakli Patchkoria
Person: Academic