Add to ORKGBy way of Ziegler restrictions we study the relation between nearly free plane arrangements and combinatorics and we give a Yoshinaga-type criterion for plus-one generated plane arrangements.Comment: 20 pages. Minor changes.Theorem 1.4 restated in a stronger form. Accepted for publication in The Annali della Scuola Normale Superiore di Pisa, Classe di Scienz
In this article, we describe two new characterizations of freeness for hyperplane arrangements via t...
Over the past forty years many papers have studied logarithmic sheaves associated to reduced divisor...
AbstractWe introduce and study a family of real hyperplane arrangements that includes the reflection...
In this work we study line arrangements consisting in lines passing throughthree non-aligned points....
We study the geometry of $\mathcal{Q}$-conic arrangements in the complex projective plane. These are...
v.2, major changes, main new result is Proposition 2.1International audienceWe introduce a new class...
In the present note we provide a partial classification of nearly free conic-line arrangements in th...
In the present note we provide a complete classification of nearly free (and not free simultaneousl...
Manin and Schechtman introduced a family of arrangements of hyperplanes generalizing classical braid...
Manin and Schechtman introduced a family of arrangements of hyperplanes generalizing classical braid...
Hyperplane Arrangements of rank $3$ admitting an unbalanced Ziegler restriction are known to fulfill...
The collection of reflecting hyperplanes of a finite Coxeter group is called a reflection arrangemen...
AbstractWe introduce and study a family of real hyperplane arrangements that includes the reflection...
International audienceOver the past forty years many papers have studied logarithmic sheaves associa...
In this article, we describe two new characterizations of freeness for hyperplane arrangements via t...
In this article, we describe two new characterizations of freeness for hyperplane arrangements via t...
Over the past forty years many papers have studied logarithmic sheaves associated to reduced divisor...
AbstractWe introduce and study a family of real hyperplane arrangements that includes the reflection...
In this work we study line arrangements consisting in lines passing throughthree non-aligned points....
We study the geometry of $\mathcal{Q}$-conic arrangements in the complex projective plane. These are...
v.2, major changes, main new result is Proposition 2.1International audienceWe introduce a new class...
In the present note we provide a partial classification of nearly free conic-line arrangements in th...
In the present note we provide a complete classification of nearly free (and not free simultaneousl...
Manin and Schechtman introduced a family of arrangements of hyperplanes generalizing classical braid...
Manin and Schechtman introduced a family of arrangements of hyperplanes generalizing classical braid...
Hyperplane Arrangements of rank $3$ admitting an unbalanced Ziegler restriction are known to fulfill...
The collection of reflecting hyperplanes of a finite Coxeter group is called a reflection arrangemen...
AbstractWe introduce and study a family of real hyperplane arrangements that includes the reflection...
International audienceOver the past forty years many papers have studied logarithmic sheaves associa...
In this article, we describe two new characterizations of freeness for hyperplane arrangements via t...
In this article, we describe two new characterizations of freeness for hyperplane arrangements via t...
Over the past forty years many papers have studied logarithmic sheaves associated to reduced divisor...
AbstractWe introduce and study a family of real hyperplane arrangements that includes the reflection...