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
Nash Problem for quotient surface singularities
TL;DR: An affirmative answer to Nash Problem for quotient surface singularities, in particular for the icosahedral singularity $E_8$ is given.
Posted Content
Framed sheaves on projective stacks
Ugo Bruzzo,Francesco Sala +1 more
TL;DR: In this paper, a moduli space for semistable framed sheaves with fixed Hilbert polynomial and an open subset of it was constructed for stable framed sheaves, which is a quasi-projective scheme.
Journal ArticleDOI
On Fujita's freeness conjecture in dimension 5
Fei Ye,Zhixian Zhu +1 more
TL;DR: In this article, it was shown that K X + k A is basepoint-free for any integer k ≥ 6 for a smooth projective variety of dimension 5 and A an integral ample divisor on X.
Posted Content
A theory of dormant opers on pointed stable curves ---a proof of Joshi's conjecture---
TL;DR: In this paper, a detailed and original account of the theory of opers defined on pointed stable curves in arbitrary characteristic and their moduli is presented. But this work is restricted to the case of O(n) opers.
Posted Content
Intermediate Jacobians and rationality over arbitrary fields
TL;DR: In this paper, it was shown that a smooth complete intersection of two quadrics over a field k is k-rational if and only if it contains a line defined over k. The theory of intermediate Jacobians for geometrically rational three-folds over arbitrary, not necessarily perfect, fields was developed.
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: