activity
20052019
most citedOn Sequentially Cohen-Macaulay Modules

3 citations · 5 across the 6 of their papers we have counts for

collaborators

6 papers

math.AC2019

Componentwise linearity of projective varieties with almost maximal degree

Doan Trung Cuong, Sijong Kwak

The degree of a projective subscheme has an upper bound in term of the codimension and the reduction number. If a projective variety has an almost maximal degree, that is, the degr…

math.AG2018★ 1 cited

The reduction number and degree bound of projective subschemes

Doan Trung Cuong, Sijong Kwak

In this paper, we prove the degree upper bound of projective subschemes in terms of the reduction number and show that the maximal cases are only arithmetically Cohen-Macaulay subs…

math.AG2009

Hodge cohomology of étale Nori finite vector bundles

Doan Trung Cuong

Étale Nori finite vector bundles are those bundles defined by representations of a finite étale group scheme in the usual way. In this note we show that in many cases the dimension…

math.AC2007

On the Structure of Sequentially Generalized Cohen-Macaulay Modules

Nguyen Tu Cuong, Doan Trung Cuong

A finitely generated module over a local ring is called a sequentially generalized Cohen-Macaulay module if there is a filtration of submodules of : $M_0\subset M_1\subset .…

math.AC2005★ 3 cited

On Sequentially Cohen-Macaulay Modules

Nguyen Tu Cuong, Doan Trung Cuong

In this paper we present characterizations of sequentially Cohen-Macaulay modules in terms of systems of parameters, which are generalizations of well-known results on Cohen-Macaul…

math.AC2005★ 1 cited

dd-sequences and partial Euler-Poincare' characteristics of Koszul complex

Nguyen Tu Cuong, Doan Trung Cuong

The aim of this paper is to introduce a new notion of sequences called dd-sequences and show that this notion may be convenient for studying the polynomial property of partial Eule…