We study the Hilbert function and the graded Betti numbers for "generic" linear quotients of Artinian standard graded algebras, especially in the case of Weak Lefschetz algebras. Moreover, we investigate a particular property of Weak Lefschetz algebras, the Betti Weak Lefschetz Property, which makes possible to completely determine the graded Betti numbers of a generic linear quotient of such algebras
This thesis concerns the study of the Lefschetz properties of artinian monomial algebras. An artinia...
We study the problem of whether an arbitrary codimension three graded artinian Gorenstein algebra ha...
Abstract. We study the problem of whether an arbitrary codimension three graded artinian Gorenstein ...
We study the Hilbert function and the graded Betti numbers for "generic" linear quotients of Artinia...
AbstractFor a standard Artinian k-algebra A=R/I, we give equivalent conditions for A to have the wea...
AbstractLet A=⊕i⩾0Ai be a standard graded Artinian K-algebra, where charK=0. Then A has the Weak Lef...
We deal with the Cohen-Macaulay property for monomial squarefree ideals. We characterize the Cohen-M...
We study a number of conditions on the Hilbert function of a level Artinian algebra which imply the ...
The authors T.Harima, J.C.Migliore, U.Nagel and J.Watanabe characterize the Hilbert function of alge...
We study a number of conditions on the Hilbert function of a level Artinian algebra which imply the ...
This thesis contains six papers concerned with studying the Lefschetz properties and Jordan types of...
Three basic properties which standard graded artinian -algebras may or may not enjoy are the Weak an...
AbstractWe find a sufficient condition that H is not level based on a reduction number. In particula...
AbstractLet A=⊕i=0cAi be a graded Artinian K-algebra, where Ac≠(0) and charK=0. (The grading may not...
AbstractAn SI-sequence is a finite sequence of positive integers which is symmetric, unimodal and sa...
This thesis concerns the study of the Lefschetz properties of artinian monomial algebras. An artinia...
We study the problem of whether an arbitrary codimension three graded artinian Gorenstein algebra ha...
Abstract. We study the problem of whether an arbitrary codimension three graded artinian Gorenstein ...
We study the Hilbert function and the graded Betti numbers for "generic" linear quotients of Artinia...
AbstractFor a standard Artinian k-algebra A=R/I, we give equivalent conditions for A to have the wea...
AbstractLet A=⊕i⩾0Ai be a standard graded Artinian K-algebra, where charK=0. Then A has the Weak Lef...
We deal with the Cohen-Macaulay property for monomial squarefree ideals. We characterize the Cohen-M...
We study a number of conditions on the Hilbert function of a level Artinian algebra which imply the ...
The authors T.Harima, J.C.Migliore, U.Nagel and J.Watanabe characterize the Hilbert function of alge...
We study a number of conditions on the Hilbert function of a level Artinian algebra which imply the ...
This thesis contains six papers concerned with studying the Lefschetz properties and Jordan types of...
Three basic properties which standard graded artinian -algebras may or may not enjoy are the Weak an...
AbstractWe find a sufficient condition that H is not level based on a reduction number. In particula...
AbstractLet A=⊕i=0cAi be a graded Artinian K-algebra, where Ac≠(0) and charK=0. (The grading may not...
AbstractAn SI-sequence is a finite sequence of positive integers which is symmetric, unimodal and sa...
This thesis concerns the study of the Lefschetz properties of artinian monomial algebras. An artinia...
We study the problem of whether an arbitrary codimension three graded artinian Gorenstein algebra ha...
Abstract. We study the problem of whether an arbitrary codimension three graded artinian Gorenstein ...
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