In this paper, we investigate special arrangements of lines in multiprojective spaces. In particular, we characterize codimension 2 arithmetically Cohen-Macaulay (ACM) varieties in P 1 × P 1 × P 1 , called varieties of lines. We also describe their ACM property from a combinatorial algebra point of view
A complex line arrangement is a collection of complex projective lines in \(CP^2\) which may interse...
In this note we present a notion of fundamental scheme for Cohen-Macaulay, order I, irreducible con...
AbstractLet A be the coordinate ring of s-lines through the origin in An + 1(k). We discuss what it ...
In this paper, we investigate special arrangements of lines in multiprojective spaces. In particular...
This paper examines the Arithmetically Cohen-Macaulay (ACM) property for certain codimension 2 varie...
We study the arithmetically Cohen-Macaulay (ACM) property for finite sets of points in multiprojecti...
In this paper we study the arithmetically Cohen-Macaulay (ACM) property for sets of points in multip...
Some well-known arithmetically Cohen-Macaulay configurations of linear varieties in Pr as k-configur...
For line arrangements in P2 with nice combinatorics (in particular, for those which are nodal away t...
Points and lines can be regarded as the simplest geometrical objects. Incidence relations between th...
In this PhD thesis, we discuss several different results about some homological invariants (e.g., gr...
SummaryIn this paper, mP will denote a projective space of dimension m, and (m,n)P will denote a dou...
Using several numerical invariants, we study a partition of the space of line arrangements in the co...
We discuss certain open problems in the context of arrangements of lines in the plane
AbstractWe give a bound on the a-numbers of the Jacobian varieties of Kummer covers of the projectiv...
A complex line arrangement is a collection of complex projective lines in \(CP^2\) which may interse...
In this note we present a notion of fundamental scheme for Cohen-Macaulay, order I, irreducible con...
AbstractLet A be the coordinate ring of s-lines through the origin in An + 1(k). We discuss what it ...
In this paper, we investigate special arrangements of lines in multiprojective spaces. In particular...
This paper examines the Arithmetically Cohen-Macaulay (ACM) property for certain codimension 2 varie...
We study the arithmetically Cohen-Macaulay (ACM) property for finite sets of points in multiprojecti...
In this paper we study the arithmetically Cohen-Macaulay (ACM) property for sets of points in multip...
Some well-known arithmetically Cohen-Macaulay configurations of linear varieties in Pr as k-configur...
For line arrangements in P2 with nice combinatorics (in particular, for those which are nodal away t...
Points and lines can be regarded as the simplest geometrical objects. Incidence relations between th...
In this PhD thesis, we discuss several different results about some homological invariants (e.g., gr...
SummaryIn this paper, mP will denote a projective space of dimension m, and (m,n)P will denote a dou...
Using several numerical invariants, we study a partition of the space of line arrangements in the co...
We discuss certain open problems in the context of arrangements of lines in the plane
AbstractWe give a bound on the a-numbers of the Jacobian varieties of Kummer covers of the projectiv...
A complex line arrangement is a collection of complex projective lines in \(CP^2\) which may interse...
In this note we present a notion of fundamental scheme for Cohen-Macaulay, order I, irreducible con...
AbstractLet A be the coordinate ring of s-lines through the origin in An + 1(k). We discuss what it ...