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arxiv: 1307.0369 · v1 · pith:ERPYLWMNnew · submitted 2013-07-01 · 🧮 math.AC

A somewhat gentle introduction to differential graded commutative algebra

Kristen A. Beck , Sean Sather-Wagstaff This is my paper
classification 🧮 math.AC
keywords commutativealgebradifferentialgradedtechniquesintroductionnotessomewhat
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Differential graded (DG) commutative algebra provides powerful techniques for proving theorems about modules over commutative rings. These notes are a somewhat colloquial introduction to these techniques. In order to provide some motivation for commutative algebraists who are wondering about the benefits of learning and using these techniques, we present them in the context of a recent result of Nasseh and Sather-Wagstaff. These notes were used for the course "Differential Graded Commutative Algebra" that was part of the Workshop on Connections Between Algebra and Geometry held at the University of Regina, May 29--June 1, 2012.

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    Pruning preserves dg-algebra structures on minimal free resolutions of squarefree monomial ideals, enabling complete classification of dg-resolvable trees and cycles by longest path length.