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Commutative Algebra I

Craig Huneke
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TLDR
A compilation of two sets of notes at the University of Kansas was published in the Spring of 2002 by?? and the other in the spring of 2007 by Branden Stone.
Abstract
1 A compilation of two sets of notes at the University of Kansas; one in the Spring of 2002 by ?? and the other in the Spring of 2007 by Branden Stone. These notes have been typed

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Lov\'asz-Saks-Schrijver ideals and parity binomial edge ideals of graphs

TL;DR: In this article, the Lovasz-Saks-Schrijver (LSS) ideal and parity binomial edge ideal of a simple graph on n vertices in the polynomial ring were defined.
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On functions given by algebraic power series over Henselian valued fields

TL;DR: In this paper, the authors provide, over Henselian valued fields, some theorems on implicit function and of Artin-Mazur on algebraic power series.
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Reconstructing function fields from Milnor K-theory

TL;DR: In this article, it was shown that the multiplicative group of a regular field extension of the transcendence degree over a perfect field can determine the isomorphism class of a given regular field in a functorial way.
Journal ArticleDOI

First Integral Method to Study Nonlinear Evolution Equations

TL;DR: In this paper, the first integral method was applied to generalized ZK-BBM equation and Drinefel-d-Sokolov-Wilson system and one-dimensional modified EW-Burgers equation.
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Characterizing finitely generated fields by a single field axiom

Philip Dittmann, +1 more
- 02 Dec 2020 - 
TL;DR: In this article, the authors show that for every field in this class there is an explicit first-order sentence which characterizes this field within the class up to isomorphism, conditional on resolution of singularities in characteristic two and unconditional in all other characteristics.
References
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Book

Introduction to Commutative Algebra

TL;DR: It is shown here how the Noetherian Rings and Dedekind Domains can be transformed into rings and Modules of Fractions using the following structures: