Reductions and special parts of closures

Mathematics – Commutative Algebra

Scientific paper

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to appear in Journal of Algebra (This version corrects some typos)

Scientific paper

10.1016/j.jalgebra.2010.02.015

We provide an axiomatic framework for working with a wide variety of closure
operations on ideals and submodules in commutative algebra, including notions
of reduction, independence, spread, and special parts of closures. This
framework is applied to tight, Frobenius, and integral closures. Applications
are given to evolutions and special Brian\c{c}on-Skoda theorems.

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