We consider the symmetric algebra of the first syzygy module of a monomial ideal generated by an s-sequence. We introduce on that algebra an admissible term order which allows us to compute its algebraic invariants
An ideal of polynomials is symmetric if it is closed under permutations of variables. We relate gene...
The theory of Gröbner bases has become a useful tool in computational commutative algebra. In this p...
We introduce the symmetricity notions of symmetric hmonoidality, symmetroidality, and symmetric flat...
In this paper we study a monomial module M generated by an s-sequence and the main algebraic and hom...
summary:Let $(R,\frak {m})$ be a standard graded $K$-algebra over a field $K$. Then $R$ can be writt...
We consider ideals generated by linear forms in the variables X1 : : : ;Xn in the polynomial ring R[...
Let A be a commutative Noetherian ring, and let R = A[X] be the polynomial ring in an infinite colle...
AbstractA different proof of the fact that the first syzygy module of minors of certain size defined...
Symmetric homology is an analog of cyclic homology in which the cyclic groups are replaced by symmet...
We give an elementary description of the maps in the linear strand of the minimal free resolution of...
A monomial order ideal is a finite collection X of (monic) monomials such that, whenever M∈X and N d...
A monomial order ideal is a finite collection $ X$ of (monic) monomials such that, whenever $ M\in X...
Polynomials appear in many different fields such as statistics, physics and optimization. However, w...
AbstractIn this paper we present a minimal projective resolution of a monomial algebra Λ over its en...
In this paper, we apply the theory of multivariate polynomial matrices to the study of syzygy module...
An ideal of polynomials is symmetric if it is closed under permutations of variables. We relate gene...
The theory of Gröbner bases has become a useful tool in computational commutative algebra. In this p...
We introduce the symmetricity notions of symmetric hmonoidality, symmetroidality, and symmetric flat...
In this paper we study a monomial module M generated by an s-sequence and the main algebraic and hom...
summary:Let $(R,\frak {m})$ be a standard graded $K$-algebra over a field $K$. Then $R$ can be writt...
We consider ideals generated by linear forms in the variables X1 : : : ;Xn in the polynomial ring R[...
Let A be a commutative Noetherian ring, and let R = A[X] be the polynomial ring in an infinite colle...
AbstractA different proof of the fact that the first syzygy module of minors of certain size defined...
Symmetric homology is an analog of cyclic homology in which the cyclic groups are replaced by symmet...
We give an elementary description of the maps in the linear strand of the minimal free resolution of...
A monomial order ideal is a finite collection X of (monic) monomials such that, whenever M∈X and N d...
A monomial order ideal is a finite collection $ X$ of (monic) monomials such that, whenever $ M\in X...
Polynomials appear in many different fields such as statistics, physics and optimization. However, w...
AbstractIn this paper we present a minimal projective resolution of a monomial algebra Λ over its en...
In this paper, we apply the theory of multivariate polynomial matrices to the study of syzygy module...
An ideal of polynomials is symmetric if it is closed under permutations of variables. We relate gene...
The theory of Gröbner bases has become a useful tool in computational commutative algebra. In this p...
We introduce the symmetricity notions of symmetric hmonoidality, symmetroidality, and symmetric flat...
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