M. Brodmann

activity

20022015

most citedArithmetic properties of projective varieties of almost minimal degree

1 citations · 3 across the 11 of their papers we have counts for

collaborators

13 papers

math.AG2015

On surfaces of maximal sectional regularity

Markus Brodmann, Wanseok Lee, Euisung Park +1

We study projective surfaces $X \subset P^{r}$ (with $r \geq 5$ ) of maximal sectional regularity and degree $d > r$ , hence surfaces for which the Castelnuovo-Mumford regular…

math.AG2015

Projective varieties of maximal sectional regularity

Markus Brodmann, Wanseok Lee, Euisung Park +1

We study projective varieties $X \subset P^{r}$ of dimension $n \geq 2$ , of codimension $c \geq 3$ and of degree $d \geq c + 3$ that are of maximal sectional regularity, i.e…

math.AG2013

Projective surfaces of maximal sectional regularity

Markus Brodmann, Wanseok Lee, Euisung Park +1

We study projective surfaces $X \subset P^{r}$ (with $r \geq 5$ ) of maximal sectional regularity and degree $d > r$ , hence surfaces for which the Castelnuovo-Mumford regular…

math.AC2011

Tame Loci of Certain Local Cohomology Modules

Markus Brodmann, Maryam Jahangiri

Let $M$ be a finitely generated graded module over a Noetherian homogeneous ring $R = ⨁_{n \in N_{0}} R_{n}$ . For each $i \in N_{0}$ let $H_{R_{+}}^{i} (M)$ denote…

math.AG2009

Projective Curves with maximal regularity and applications to syzygies and surfaces

Markus Brodmann, Peter Schenzel

We first show that the union of a projective curve with one of its extremal secant lines satisfies the linear general position principle for hyperplane sections. We use this to giv…

math.AC2009

Boundedness of Cohomology

Markus Brodmann, Maryam Jahangiri, Cao Huy Linh

Let $d \in N$ and let $\D^d$ denote the class of all pairs $(R, M)$ in which $R = ⨁_{n \in N_{0}} R_{n}$ is a Noetherian homogeneous ring with Artinian base ring $R_{0}$ and suc…