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Braid group
Categorified Invariants and the Braid Group
Integration of Singular Braid Invariants and Graph Cohomology
Braid Groups
Introduction to Braid Groups Joshua Lieber VIGRE REU 2011 University of Chicago
What Is a Braid Group? Daniel Glasscock, June 2012
Dehornoy's Ordering on the Braid Group and Braid
Braid Commutators and Vassiliev Invariants
Braids: a Survey
Twisted Alexander Polynomial for the Braid Group
Lectures Notes on Knot Theory
[Math.GT] 12 Jul 1999 Here ABSTRACT Hyaeeuvln Modulo Equivalent Are They .INTRODUCTION 0
Milnor and Finite Type Invariants of Plat-Closures
A Study of Topological Invariants in the Braid Group B2 Andrew Sweeney East Tennessee State University
Section 7.3. Braids and Bridges
Evolution of Unknotting Strategies for Knots and Braids Arxiv:1302.0787V1 [Math.GT] 4 Feb 2013
The T3,T4-Conjecture for Links
TWIST NUMBER of (CLOSED) BRAIDS Introduction in This Paper We Introduce a New Real-Valued Invariant on the Braid Group Bn. We Ca
The Dehornoy Floor and the Markov Theorem Without Stabilization
Top View
Braids on Surfaces and Finite Type Invariants Tresses Sur Les Surfaces
PSEUDOCHARACTERS of BRAID GROUPS and PRIME LINKS Introduction a Function Φ
Arxiv:1901.01191V2 [Math.GT] 25 Aug 2019
The Topology of Loop Braid Groups: Applications and Remarkable Quotients Celeste Damiani
3-Coloring and Other Elementary Invariants of Knots
Pizzas and Richardson Varieties
Knot Theory and Its Applications
A Trip Through Knot Theory
Braid Group Representations
Local Unitary Representations of the Braid Group and Their Applications to Quantum Computing
Braids and Knots
Derivative Varieties and the Pure Braid Group Author(S): D
Notes on Braid Groups
Tutorial on the Braid Groups
Unrestricted Virtual Braids, Fused Links and Other Quotients of Virtual Braid Groups Valeriy Bardakov, Paolo Bellingeri, Celeste Damiani
Finite-Type Invariants of W-Knotted Objects, I: W-Knots and the Alexander Polynomial
Braid and Knot Theory in Dimension Four, 2002 94 Mara D
Arxiv:Math/0110138V2 [Math.AT] 27 Jan 2002 Aua a Fst Rep(Γ Sets of Map Natural Ihrtera Rhgnlgroup Orthogonal Real the Either Lse Fmp Rmoecasfigsaet H Other