Results 11 to 20 of about 1,097 (29)
Koszul homomorphisms and universal resolutions in local algebra
We define a local homomorphism $(Q,k)\to (R,\ell )$ to be Koszul if its derived fiber $R\otimes ^{\mathsf {L}}_Q k$ is formal, and if $\operatorname {Tor}^{Q}(R,k)$ is Koszul in the classical sense.
Benjamin Briggs +3 more
doaj +1 more source
Bounds for the regularity of local cohomology of bigraded modules
Let $M$ be a finitely generated bigraded module over the standard bigraded polynomial ring $S=K[x_1,...,x_m, y_1,...,y_n]$, and let $Q=(y_1,...,y_n)$.
Herzog, Jürgen, Rahimi, Ahad
core +1 more source
The study of Koszul binomial edge ideals was initiated by V. Ene, J. Herzog, and T. Hibi in 2014, who found necessary conditions for Koszulness. The binomial edge ideal $J_G$ associated to a finite simple graph G is always generated by quadrics ...
Adam LaClair +3 more
doaj +1 more source
Diseño de un manual de estadística para la sección de análisis de información de la unidad de investigación de personas desaparecidas [PDF]
This theory, research and proposal work is addressed to design and build a technical and practical guide-lines, that can be used in the Analysis of Information Department of Investigation of Missing People Unit, using variables obtained from the ...
Arcos Flores, Daniel Andrés +1 more
core
On the multiplicity of tangent cones of monomial curves
Let $\Lambda$ be a numerical semigroup, $\mathcal{C}\subseteq \mathbb{A}^n$ the monomial curve singularity associated to $\Lambda$, and $\mathcal{T}$ its tangent cone.
Sammartano, Alessio
core +1 more source
A special case of the Buchsbaum-Eisenbud-Horrocks rank conjecture
The Buchsbaum-Eisenbud-Horrocks rank conjecture proposes lower bounds for the Betti numbers of a graded module M based on the codimension of M. We prove a special case of this conjecture via Boij-Soederberg theory.
Erman, Daniel
core +4 more sources
Homological dimensions of the amalgamated duplication of a ring along a pure ideal [PDF]
The aim of this paper is to study the classical global and weak dimensions of the amalgamated duplication of a ring $R$ along a pure ideal $I$
Chhiti, Mohamed, Mahdou, Najib
core
Quasi complete intersections and global Tjurina number of plane curves
A closed subscheme of codimension two $T \subset P^2$ is a quasi complete intersection (q.c.i.) of type $(a,b,c)$ if there exists a surjective morphism $\mathcal{O} (-a) \oplus \mathcal{O} (-b) \oplus \mathcal{O} (-c) \to \mathcal{I} _T$.
Ellia, Philippe
core +1 more source
Asymptotic linearity of regularity and a*-invariant of powers of ideals [PDF]
Let X = Proj R be a projective scheme over a field k, and let I be an ideal in R generated by forms of the same degree d. Let Y --> X be the blowing up of X along the subscheme defined by I, and let f: Y --> Z be the projection of Y given by the divisor ...
Ha, Huy Tai
core
Mammalian ATG8 proteins maintain autophagosomal membrane integrity through ESCRTs. [PDF]
Javed R +18 more
europepmc +1 more source

