Permanent URL to this publication: http://dx.doi.org/10.5167/uzh-21548
Gorla, E (2007). The G-biliaison class of symmetric determinantal schemes. Journal of Algebra, 310(2):880-902.
We consider a family of schemes, that are defined by minors of a homogeneous symmetric matrix with polynomial entries. We assume that they have maximal possible codimension, given the size of the matrix and of the minors that define them. We show that these schemes are G-bilinked to a linear variety of the same dimension. In particular, they can be obtained from a linear variety by a finite sequence of ascending G-biliaisons on some determinantal schemes. We describe the biliaisons explicitly in the proof of Theorem 2.3. In particular, it follows that these schemes are glicci.
|Item Type:||Journal Article, refereed, original work|
|Communities & Collections:||07 Faculty of Science > Institute of Mathematics|
|Deposited On:||11 Dec 2009 08:40|
|Last Modified:||30 Nov 2013 03:11|
|Citations:||Web of Science®. Times cited: 8|
Users (please log in): suggest update or correction for this item
Repository Staff Only: item control page