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Homological characterizations of quasi-complete intersections
Abstract
Let R be a commutative ring, (f) an ideal of R, and E = K(f; R) the Koszul complex. We investigate the structure of the Tate construction T associated with E. In particular, we study the relationship between the homology of T, the quasi-complete intersection property of ideals, and the complete intersection property of (local) rings.
Subject Area
Mathematics
Recommended Citation
Lutz, Jason M, "Homological characterizations of quasi-complete intersections" (2016). ETD collection for University of Nebraska-Lincoln. AAI10124336.
https://digitalcommons.unl.edu/dissertations/AAI10124336