Closed incompressible surfaces in the complements of positive knots
From MaRDI portal
Publication:699674
DOI10.1007/s00014-002-8338-yzbMath1035.57003arXivmath/0104219OpenAlexW2011625520MaRDI QIDQ699674
Publication date: 25 September 2002
Published in: Commentarii Mathematici Helvetici (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0104219
Related Items
Minimal genus of links and fibering of canonical surfaces ⋮ A note on HOMFLY polynomial of positive braid links ⋮ Genus generators and the positivity of the signature ⋮ An estimate of the Rasmussen invariant for links and the determination for certain links ⋮ Bennequin’s inequality and the positivity of the signature ⋮ ESSENTIAL STATE SURFACES FOR KNOTS AND LINKS ⋮ ALMOST POSITIVE LINKS HAVE NEGATIVE SIGNATURE ⋮ ON THE SATELLITE CROSSING NUMBER CONJECTURE ⋮ Minimal genus and fibering of canonical surfaces via disk decomposition ⋮ Rational structure on algebraic tangles and closed incompressible surfaces in the complements of algebraically alternating knots and links ⋮ APPLICATION OF BRAIDING SEQUENCES, I: ON THE CHARACTERIZATION OF VASSILIEV AND POLYNOMIAL LINK INVARIANTS ⋮ FACTORING FAMILIES OF POSITIVE KNOTS ON LORENZ-LIKE TEMPLATES ⋮ Application of braiding sequences. IV: Link polynomials and geometric invariants ⋮ Knots and surfaces ⋮ Closed incompressible surfaces of genus two in 3-bridge knot complements ⋮ Coefficients and non-triviality of the Jones polynomial ⋮ Knots on a positive template have a bounded number of prime factors ⋮ Application of braiding sequences III: Concordance of positive knots
