Add to ORKGWe prove that sequentially Cohen-Macaulay rings in positive characteristic, as well as sequentially Cohen-Macaulay Stanley-Reisner rings in any characteristic, have trivial Lyubeznik table. Some other con gurations of Lyubeznik tables are also provided depending on the de ciency modules of the ring
This paper uses dualities between facet ideal theory and Stanley-Reisner theory to show that the fac...
summary:Let $K$ be a field and $S=K[x_1,\ldots ,x_m, y_1,\ldots ,y_n]$ be the standard bigraded poly...
AbstractA finitely generated module M over a local ring is called a sequentially generalized Cohen–M...
We prove that sequentially Cohen-Macaulay rings in positive characteristic, as well as sequentially...
We prove that sequentially Cohen-Macaulay rings in positive characteristic, as well as sequentially ...
Abstract. We prove that sequentially Cohen-Macaulay rings in positive characteristic, as well as seq...
In this survey paper we first present the main properties of sequentially Cohen- Macaulay modules, ...
summary:Let $K$ be a field and $S=K[x_1,\ldots ,x_m, y_1,\ldots ,y_n]$ be the standard bigraded poly...
AbstractWe say that a Cohen-Macaulay poset (partially ordered set) is "superior" if every open inter...
AbstractWe say that a Cohen-Macaulay poset (partially ordered set) is "superior" if every open inter...
The notion of a sequentially Cohen-Macaulay module was introduced by Stanley [?], fol-lowing the int...
In this work, we introduce a new set of invariants associated to the linear strands of a minimal fre...
In this work, we introduce a new set of invariants associated to the linear strands of a minimal fre...
summary:Let $K$ be a field and $S=K[x_1,\ldots ,x_m, y_1,\ldots ,y_n]$ be the standard bigraded poly...
Abstract. In this work we introduce a new set of invariants associated to the linear strands of a mi...
This paper uses dualities between facet ideal theory and Stanley-Reisner theory to show that the fac...
summary:Let $K$ be a field and $S=K[x_1,\ldots ,x_m, y_1,\ldots ,y_n]$ be the standard bigraded poly...
AbstractA finitely generated module M over a local ring is called a sequentially generalized Cohen–M...
We prove that sequentially Cohen-Macaulay rings in positive characteristic, as well as sequentially...
We prove that sequentially Cohen-Macaulay rings in positive characteristic, as well as sequentially ...
Abstract. We prove that sequentially Cohen-Macaulay rings in positive characteristic, as well as seq...
In this survey paper we first present the main properties of sequentially Cohen- Macaulay modules, ...
summary:Let $K$ be a field and $S=K[x_1,\ldots ,x_m, y_1,\ldots ,y_n]$ be the standard bigraded poly...
AbstractWe say that a Cohen-Macaulay poset (partially ordered set) is "superior" if every open inter...
AbstractWe say that a Cohen-Macaulay poset (partially ordered set) is "superior" if every open inter...
The notion of a sequentially Cohen-Macaulay module was introduced by Stanley [?], fol-lowing the int...
In this work, we introduce a new set of invariants associated to the linear strands of a minimal fre...
In this work, we introduce a new set of invariants associated to the linear strands of a minimal fre...
summary:Let $K$ be a field and $S=K[x_1,\ldots ,x_m, y_1,\ldots ,y_n]$ be the standard bigraded poly...
Abstract. In this work we introduce a new set of invariants associated to the linear strands of a mi...
This paper uses dualities between facet ideal theory and Stanley-Reisner theory to show that the fac...
summary:Let $K$ be a field and $S=K[x_1,\ldots ,x_m, y_1,\ldots ,y_n]$ be the standard bigraded poly...
AbstractA finitely generated module M over a local ring is called a sequentially generalized Cohen–M...