activity
20082016
most citedFlat connections and resonance varieties: from rank one to higher ranks

10 citations · 17 across the 4 of their papers we have counts for

collaborators

6 papers

math.AG2016

Numerical invariants and moduli spaces for line arrangements

Alexandru Dimca, Denis Ibadula, Daniela Anca Macinic

Using several numerical invariants, we study a partition of the space of line arrangements in the complex projective plane, given by the intersection lattice types. We offer also a…

math.AT2015★ 6 cited

On the geometry and topology of partial configuration spaces of Riemann surfaces

Barbu Berceanu, Daniela Anca Macinic, Stefan Papadima +1

We examine complements (inside products of a smooth projective complex curve of arbitrary genus) of unions of diagonals indexed by the edges of an arbitrary simple graph. We use Gy…

math.AT2013★ 10 cited

Flat connections and resonance varieties: from rank one to higher ranks

Daniela Anca Macinic, Stefan Papadima, Clement Radu Popescu +1

Given a finitely-generated group and a linear algebraic group , the representation variety Hom has a natural filtration by the characteristic varieties associated to…

math.AG2013

Pencil type line arrangements of low degree: classification and monodromy

Alexandru Dimca, Denis Ibadula, Daniela Anca Macinic

The complete classification of (3,3)-nets and of (3,4)-nets with only double and triple points is given. Up to lattice isomorphism, there are exactly 3 effective possibilities in e…

math.AT2013★ 1 cited

On the second nilpotent quotient of higher homotopy groups, for hypersolvable arrangements

Daniela Anca Macinic, Daniel Matei, Stefan Papadima

We examine the first non-vanishing higher homotopy group, , of the complement of a hypersolvable, non--supersolvable, complex hyperplane arrangement, as a module over the grou…

math.CO2008

A survey of combinatorial aspects in the topology of complex hyperplane arrangements

D. A. Macinic

We survey interactions between the topology and the combinatorics of complex hyperplane arrangements. Without claiming to be exhaustive, we examine in this setting combinatorial as…