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Finite type invariant
Finite Type Invariants for Knots 3-Manifolds
Finite Type Invariants of W-Knotted Objects Iii: the Double Tree Construction
Coefficients of Homfly Polynomial and Kauffman Polynomial Are Not Finite Type Invariants
On Finite Type 3-Manifold Invariants Iii: Manifold Weight Systems
Introduction to Vassiliev Knot Invariants First Draft. Comments
Some Remarks on the Chord Index
A Note on Jones Polynomial and Cosmetic Surgery
Alexander Polynomial, Finite Type Invariants and Volume of Hyperbolic
GEOMETRY of LINK INVARIANTS by Sergey A. Melikhov August 2005 Chair: Alexander N
Signatures of Links and Finite Type Invariants of Cyclic Branched Covers
Finite Type Invariants and Milnor Invariants for Brunnian Links
Polynomial Invariants and Vassiliev Invariants 1 Introduction
Some Remarks on the Chord Index 3
Finite-Type Invariants Detecting the Mutant Knots
Finite Type Knot Invariants and the Calculus of Functors
Finite Type Invariants and Milnor Invariants for Brunnian Links
Arxiv:1606.01446V1 [Math.GT] 5 Jun 2016 Hoy Ita Ntter,Wihwsitoue Yl Kauf L
Dror Bar-Natan's Research Statement for 2005
Top View
On Jones Knot Invariants and Vassiliev Invariants 1
Unsolved Problems in Virtual Knot Theory and Combinatorial Knot
An Introduction to Finite Type Invariants of Knots and 3-Manifolds
Finite Type Invariants of Knots Via Their Seifert Matrices*
An Introduction to Finite Type Invariants of Knots and 3-Manifolds Defined by Counting Graph Configurations Christine Lescop
Milnor's Invariants and Self
Claspers and Finite Type Invariants of Links
An Introduction to the Volume Conjecture and Its Generalizations
Enhanced Linking Numbers
Unsolved Problems in Virtual Knot Theory and Combinatorial Knot Theory
T Polynomial Time Knot Polynomials, A
Mathematisches Forschungsinstitut Oberwolfach Invariants in Low-Dimensional Topology and Knot Theory
Finite-Type Invariants of W-Knotted Objects, I: W-Knots and the Alexander Polynomial
Finite Type Knot Invariants and the Calculus of Functors
Arxiv:Math/0303034V3 [Math.GT] 16 Feb 2004 Nt-Yeivrat Ntrso Lsia Oooy Otadtaub and Bott the Topology
FINITE TYPE INVARIANTS 1. Introduction Knots Belong to Sailors and Climbers and Upon Further Reflection, Perhaps Also to Geomete
[5, 6] and Vassiliev [19] Inde
The Chord Index and Its Applications