AbstractMotivated by the Milnor fiber of a central arrangement, we study the cohomology of a family of cyclic covers of the complement of an arbitrary arrangement. We give an explicit proof of the polynomial periodicity of the Betti numbers of the members of this family of cyclic covers
AbstractLet AR be a real hyperplane arrangement and let AC be its complexification. Let MR and MC be...
We compute the cohomology ring of the complement of a toric arrangement with integer coefficients an...
Abstract. If M is the complement of a hyperplane arrangement, and A = H ∗ (M, k) is the cohomology r...
AbstractMotivated by the Milnor fiber of a central arrangement, we study the cohomology of a family ...
We use covering space theory and homology with local coefficients to study the Milnor fiber of a hom...
Consider an arrangement (Formula presented.) of homogeneous hyperplanes in (Formula presented.) with...
Abstract. Let A be an arrangement of ane lines in C2; with complementM(A): The (co)homology of M(A)...
We study central hyperplane arrangements with integral coefficients modulo positive integers q. We p...
AbstractIn this paper, we use the perversity and self-duality of the sheaf of vanishing cycles to ob...
I will discuss recent progress in understanding the \ud topology of the complement of an arrangement...
AbstractWe calculate the first Betti number of an Abelian covering of a CW-complex X as the number o...
AbstractThe space of unitary local systems of rank one on the complement of an arbitrary divisor in ...
Consider an arrangement (Formula presented.) of homogeneous hyperplanes in (Formula presented.) with...
The space of unitary local systems of rank one on the complement of an arbitrary divisor in a comple...
We compute the cohomology ring of the complement of a toric arrangement with integer coefficients an...
AbstractLet AR be a real hyperplane arrangement and let AC be its complexification. Let MR and MC be...
We compute the cohomology ring of the complement of a toric arrangement with integer coefficients an...
Abstract. If M is the complement of a hyperplane arrangement, and A = H ∗ (M, k) is the cohomology r...
AbstractMotivated by the Milnor fiber of a central arrangement, we study the cohomology of a family ...
We use covering space theory and homology with local coefficients to study the Milnor fiber of a hom...
Consider an arrangement (Formula presented.) of homogeneous hyperplanes in (Formula presented.) with...
Abstract. Let A be an arrangement of ane lines in C2; with complementM(A): The (co)homology of M(A)...
We study central hyperplane arrangements with integral coefficients modulo positive integers q. We p...
AbstractIn this paper, we use the perversity and self-duality of the sheaf of vanishing cycles to ob...
I will discuss recent progress in understanding the \ud topology of the complement of an arrangement...
AbstractWe calculate the first Betti number of an Abelian covering of a CW-complex X as the number o...
AbstractThe space of unitary local systems of rank one on the complement of an arbitrary divisor in ...
Consider an arrangement (Formula presented.) of homogeneous hyperplanes in (Formula presented.) with...
The space of unitary local systems of rank one on the complement of an arbitrary divisor in a comple...
We compute the cohomology ring of the complement of a toric arrangement with integer coefficients an...
AbstractLet AR be a real hyperplane arrangement and let AC be its complexification. Let MR and MC be...
We compute the cohomology ring of the complement of a toric arrangement with integer coefficients an...
Abstract. If M is the complement of a hyperplane arrangement, and A = H ∗ (M, k) is the cohomology r...
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