强Z-分次环上的有限控制与Novikov同调
Finite domination and Novikov homology over strongly Z-graded rings
摘要：
设L是强Z-分次环，C是由强Z-分次生成的L-模构成的有界链复形.本文给出了L_0上C同伦等价于L_0生成的投射L_0-模的有界复形的一个同调刻画，推广了扭Laurent多项式环的已知结果.
英文摘要：
Let L be a strongly 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, over L_0, to a bounded complex of finitely generated projective L_0-modules, generalising known results for twisted Laurent polynomial rings.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
