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Knot complement
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1	Hasse-Weil zeta function of absolutely irreducible SL2-representations of the figure 8 knot group Shinya Harada∗ 0 Introduction The figure 8 knot K is known as a unique arithmetic knot, i.e., the knot complement S 3 rK Add to Reading List Source URL: staff.miyakyo-u.ac.jp Language: English - Date: 2008-10-20 03:04:12 Mathematics Abstract algebra Algebra Analytic number theory Algebraic number theory Algebraic geometry HasseWeil zeta function Elliptic curve Dedekind zeta function Bernhard Riemann Representation theory Riemann zeta function
2	ICM 2002 · Vol. II · 437–446 Knots, von Neumann Signatures, and Grope Cobordism Peter Teichner∗ 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 Knot invariants 3-manifolds Surgery theory Tim Cochran Finite type invariant Knot complement Capped grope Arf invariant Cobordism
3	October 25, [removed]:16 WSPC/152-CCM[removed]Communications in Contemporary Mathematics Vol. 10, Suppl[removed]–870 Add to Reading List Source URL: www.its.caltech.edu Language: English - Date: 2010-09-10 11:30:59 3-manifolds Geometric topology Seifert surface Knot complement Covering space JSJ decomposition Torus Epimorphism Homeomorphism Topology Knot theory Surfaces
4	Applications of Heegaard Floer Homology to Knot and Link Concordance Adam Simon Levine Submitted in partial fulfillment of the requirements for the degree Add to Reading List Source URL: www.math.columbia.edu Language: English - Date: 2010-07-01 14:27:04 3-manifolds Homology theory Morse theory Floer homology Heegaard splitting Seifert surface Knot complement Link concordance Topology Knot theory Geometric topology

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