activity
19982004
most citedBraid Monodromy Computation of Real Singular Curves

1 citations · 3 across the 14 of their papers we have counts for

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Showing 2001Show all

9 papers · 1 filter

math.AG2001

Graph Theoretic Method for Determining non Hurwitz Equivalence in the Braid Group and Symmetric group

M. Teicher, T. Ben-Itzhak

Motivated by the problem of Hurwitz equivalence of factorization in the braid group, we address the problem of Hurwitz equivalence in the symmetric group, obtained by project…

math.AG2001

-classification of real arrangements with up to eight lines

David Garber, Mina Teicher, Uzi Vishne

One of the open questions in the geometry of line arrangements is to what extent does the incidence lattice of an arrangement determine its fundamental group. Line arrangements of…

math.AG2001

Classes of wiring diagrams and their invariants

David Garber, Mina Teicher, Uzi Vishne

Wiring diagrams usually serve as a tool in the study of arrangements of lines and pseudolines. In this paper we go in the opposite direction, using known properties of line arrange…

math.AG2001

Identifying Half-Twists Using Randomized Algorithm Methods

S. Kaplan, M. Teicher

Since the braid group was discovered by E. Artin, the question of its conjugacy problem has been solved by Garside and Birman, Ko and Lee. However, the solutions given thus far are…

math.AG2001

BMT Invariants of Surfaces and 4-Manifolds

Mina Teicher

In this paper we present the Braid Monodromy Type (BMT) of curves and surfaces; past, present and future. The BMT is an invariant that can distinguish between non-isotopic curves;…

math.AG2001

Properties of Hurwitz Equivalence in the Braid Group of Order n

M. Teicher, T. Ben-Itzhak

In this paper we prove certain Hurwitz equivalence properties in . Our main result is that every two Artin's factorizations of of the form $H_{i_1} ... H_{i_{n(n-1)}}…