Finite domination and Novikov homology over strongly ℤ-graded rings.

Autor: Hüttemann, Thomas, Steers, Luke
Zdroj: Israel Journal of Mathematics; Sep2017, Vol. 221 Issue 2, p661-685, 25p
Abstrakt: Let L be a unital Z-graded ring, and let C be a bounded chain complex of finitely generated L-modules. We give a homological characterisation of when C is homotopy equivalent to a bounded complex of finitely generated projective L -modules, generalising known results for twisted Laurent polynomial rings. The crucial hypothesis is that L is a strongly graded ring. [ABSTRACT FROM AUTHOR]
Databáze: Complementary Index