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For a compact 3-manifold M with arbitrary (possibly empty) boundary, we give a parametrization of the set of conjugacy classes of boundary-unipotent representations of π1(M) into SL(n, C). Our param...
Several results point to deep relations between noncommutative geometry and class eld theory ([3], [10], [20], [22]). In [3] a quantum statistical mechanical system (BC) is exhibited, with partition...
On representation varieties of Artin groups,projective arrangements and the fundamental groups of smooth complex algebraic varieties.
Let S be a closed Shimura variety uniformized by the complex n-ball. The Hodge conjecture predicts that every Hodge class in H2k(S, Q), k = 0, . . . , n, is algebraic. We show that this holds for all ...
Henon Mappings in the Complex Domain II:projective and inductive limits of polynomials.
In this paper we consider both the dynamical and parameter planes for the complex exponential family Eλ(z) = λez where the parameter λ is complex. We show that there are infinitely many curves or “hai...
We investigate Newton’s method to find roots of polynomials of fixed degree d, appropriately normalized: we construct a finite set of points such that, for every root of every such polynomial, at leas...
We describe the group Aut(m,p,n) of all the reflection-preserving automorphisms of G(m,p,n). The results are obtained in the cases of p=1, p=m and p\in [2,m-1], separately. Then we study some structur...
Abstract: We prove that the complex of free factors of a free group of finite rank is hyperbolic.
Integrable invariant almost complex structures are introduced in the setting of Lie-Hopf superalgebras. This leads to a convenient description of the subsheaf of holomorphic superfunctions in the sh...
Complex braid groups are the natural generalizations of braid groups associated to arbitrary (finite) complex reflection groups. We investigate several methods for computing the homology of these gro...
We prove that a group has a planar Cayley complex if and only if it has a Cayley graph that can be embedded in the euclidean plane without accumulation points of vertices.
In this paper, we describe the irreducible representations in category O of the rational Cherednik algebra H_c(G_12,h) associated to the complex reflection group G_12 with reflection representation h ...
We show that the Grothendieck-Witt and Witt groups of a smooth complex cellular variety can be identified with its topological KO-groups. As an application, we deduce the values of the Witt groups of...
We introduce deformations of the space of (multi-diagonal) harmonic polynomials for any finite complex reflection group of the form W=G(m,p,n), and give supporting evidence that this space seems to al...

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