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Knot theory
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11	MILNOR INVARIANTS AND TWISTED WHITNEY TOWERS Page 1 of 41 Abstract This paper describes the relationship between the first non-vanishing Milnor invariants of a Add to Reading List Source URL: people.mpim-bonn.mpg.de Language: English - Date: 2015-06-17 03:57:56 Topology Surgery theory Knot invariants Differential topology 3-manifolds Knot theory Link group Arf invariant Link concordance Cobordism Quantum invariant H-cobordism
12	arXiv:1410.6924v1 [math.GT] 25 OctTHREE FLAVORS OF TWISTED INVARIANTS OF KNOTS ´ OME ˆ ¨ Add to Reading List Source URL: 131.220.77.52 Language: English - Date: 2014-10-28 04:52:35 Topology Mathematics Algebra Knot theory Polynomials Differential geometry 3-manifolds Geometric topology Alexander polynomial Analytic torsion Jones polynomial Fibered knot
13	ISSNon lineprintedGeometry & Topology Add to Reading List Source URL: people.mpim-bonn.mpg.de Language: English - Date: 2012-08-01 06:52:27 Topology Knot theory Geometric topology Maps of manifolds Differential topology Knot Alexander polynomial Ribbon knot Tim Cochran Slice knot Immersion Trefoil knot
14	Random Knots By: Shil B., Alex E., Dongming L. Advisor: Nathan Dunfield, Graduate student: Nathan Fieldsteel Introduction: A knot is a non-intersecting closed curved in 3-space. The projection of a knot onto the plane yi Add to Reading List Source URL: www.math.illinois.edu Language: English - Date: 2013-05-06 14:15:41 Knot theory Topology Knot invariants Knot Prime knot Crossing number Virtual knot Dowker notation
15	Configuration Spaces The n-th ordered configuration space C˜ n (M ) of a space M is the space of all n-tupels (ζ1 , . . . , ζn ) of distinct points in M ; and the quotient C n (M ) = C˜ n (M )/Sn by the free action o Add to Reading List Source URL: www.math.uni-bonn.de Language: English - Date: 2011-02-14 06:36:05 Homotopy theory Knot theory Geometric topology Algebraic topology Topology Braid theory Configuration space Braid group Mapping class group Spectrum Manifold Fundamental group
16	PRESENTATION OF THE MOTZKIN MONOID arXiv:1301.4518v1 [math.RT] 18 Jan 2013 KRIS HATCH, MEGAN LY, ELIEZER POSNER Add to Reading List Source URL: arxiv.org Language: English - Date: 2013-01-21 20:17:44 Knot theory Semigroup theory Category theory Monoid Diagram TemperleyLieb algebra
17	275 Documenta Math. The Number of Independent Vassiliev Invariants in Add to Reading List Source URL: documenta.sagemath.org Language: English - Date: 2001-01-17 12:26:44 Polynomials Knot theory Jones polynomial HOMFLY polynomial Finite type invariant Kauffman polynomial Bracket polynomial
18	CORRECTION TO ‘NEW TOPOLOGICALLY SLICE KNOTS’ STEFAN FRIEDL AND PETER TEICHNER Abstract. In [FT05, Figure 1.5] an incorrect example for [FT05, Theorem 1.3] was given. In this note we present a correct example. We fi Add to Reading List Source URL: people.mpim-bonn.mpg.de Language: English - Date: 2012-08-01 06:52:27 Knot theory Knot invariants Alexander polynomial Polynomials Knot Slice knot Crossing number Satellite knot Unknot Torus knot
19	275 Documenta Math. The Number of Independent Vassiliev Invariants in Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2001-01-17 12:26:44 Polynomials Knot theory Jones polynomial HOMFLY polynomial Finite type invariant Kauffman polynomial Bracket polynomial
20	Higher-Order Intersections in Low-Dimensional Topology Jim Conant ∗ , Rob Schneiderman † , and Peter Teichner ‡ ∗ University of Tennessee,† Lehman College CUNY, and ‡ UC Berkeley and Max-Planck-Institut f¨ Add to Reading List Source URL: people.mpim-bonn.mpg.de Language: English - Date: 2012-08-01 06:52:27 Surgery theory Knot invariants Differential topology 3-manifolds Geometric topology Link group Arf invariant Finite type invariant H-cobordism Manifold Link concordance Cobordism

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