Open Access
Commutative Algebra I
Reads0
Chats0
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 typedread more
Citations
More filters
Journal ArticleDOI
On the birational anabelian program initiated by Bogomolov I
TL;DR: In this article, the authors complete the Bogomolov program in the case k is an algebraic closure of a finite field, where l is any prime number ≠char(k).
Posted Content
Algebras with a negation map
TL;DR: This article studied algebraic structures with negation maps in the context of universal algebra, showing how these unify the more viable (super)tropical versions, as well as hypergroup theory and fuzzy rings, thereby "explaining" similarities in their theories.
Journal ArticleDOI
Computing differential characteristic sets by change of ordering
TL;DR: An algorithm for converting a characteristic set of a prime differential ideal from one ranking into another is described and permitted to solve formerly unsolved problems.
Journal ArticleDOI
A skeleton key to Abhyankar's proof of embedded resolution of characteristic P surfaces
TL;DR: Abhyankar as mentioned in this paper analyzes and simplifies the proof of embedded resolution of surface singularities in positive characteristic by combining the results in the papers [2], [4], [5], [6] and the first two chapters of the book [7].
Posted Content
The moduli stack of $G$-bundles
TL;DR: The geometric properties of the moduli stack of a moduli bundle are studied in this article, where it is shown that it is an algebraic stack locally of finite presentation over a base field and a flat, finitely presented, projective morphism of schemes.
References
More filters
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: