A class F of objects of an abelian category A is said to define a homological dimension if for any object in A the length of any F-resolution is uniquely determined. In the present paper we investigate classes satisfying this property.

On classes defining a homological dimension

TONOLO, ALBERTO
2008

Abstract

A class F of objects of an abelian category A is said to define a homological dimension if for any object in A the length of any F-resolution is uniquely determined. In the present paper we investigate classes satisfying this property.
2008
Models, Modules and Abelian Groups
9783110203035
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/2271690
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