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math.KT2014
Finite domination and Novikov rings. Laurent polynomial rings in several variables
Thomas Huettemann, David Quinn
We present a homological characterisation of those chain complexes of modules over a Laurent polynomial ring in several indeterminates which are finitely dominated over the ground…
math.KT2012★ 2 cited
Finite domination and Novikov rings. Laurent polynomial rings in two variables
Thomas Huettemann, David Quinn
Let C be a bounded cochain complex of finitely generated free modules over the Laurent polynomial ring L = R[x,1/x,y,1/y]. The complex C is called R-finitely dominated if it is hom…
math.KT2011★ 4 cited
Finite domination and Novikov rings. Iterative approach
Thomas Huettemann, David Quinn
Suppose C is a bounded chain complex of finitely generated free modules over the Laurent polynomial ring L = R[x,1/x]. Then C is R-finitely dominated, ie, homotopy equivalent over…