activity
20022004
most citedOn the connection between affine and projective fundamental groups of line arrangements and curves

6 citations · 9 across the 6 of their papers we have counts for

collaborators

6 papers

math.GT2004

Palindromic Braids

F. Deloup, D. Garber, S. Kaplan +1

The braid group , endowed with Artin's presentation, admits an antiautomorphism , such that is defined by reading braids in reverse orde…

math.GT20041 cited

Local braid monodromies and local fundamental groups of tangented conic-line arrangements

Meirav Amram, David Garber, Mina Teicher

This paper is the first part of a series of three papers about the fundamental groups of conic-line arrangements consist of two tangented conics and up to two additional tangented…

math.GT2003

Fundamental groups of Tangent Conic-Line arrangements with Singularities up to order 6

Meirav Amram, David Garber, Mina Teicher

We list all the possible fundamental groups of the complements of real conic-line arrangements with two conics which are tangent to each other at two points, with up to two additio…

math.GT20026 cited

On the connection between affine and projective fundamental groups of line arrangements and curves

David Garber

In this note we prove a decomposition related to the affine fundamental group and the projective fundamental group of a line arrangement and a reducible curve with a line component…

math.GT20022 cited

Chromatic properties of generic planar configurations of points

Roland Bacher, David Garber

We study the Orchard relation for generic configurations of points in the plane (also called order types). We introduce infinitesimally-close points and analyse the relation of thi…

math.GT2002

The fundamental group's structure of the complement of some configurations of real line arrangements

David Garber, Mina Teicher

In this paper, we give a fully detailed exposition of computing fundamental groups of complements of line arrangements using the Moishezon-Teicher technique for computing the braid…