Brieskorn submanifolds, local moves on knots, and knot products
DOI10.1142/S0218216519500688zbMath1432.57039arXiv1504.01229OpenAlexW2965371015MaRDI QIDQ5235155
Publication date: 7 October 2019
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1504.01229
Brieskorn manifoldsSeifert matricesSeifert hypersurfacespass-moves on 1-linksBrieskorn submanifoldscrossing changes on 1-linkslocal moves on high-dimensional knotspass-moves on high-dimensional linkstwist-moves on high-dimensional links
Milnor fibration; relations with knot theory (32S55) Knot theory (57K10) Higher-dimensional knots and links (57K45)
Related Items (3)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Generalized Poincaré's conjecture in dimensions greater than four
- Plongements différentiables de variétés dans variétés
- Products of knots, branched fibrations and sums of singularities
- The topology of 4-manifolds
- There exist inequivalent knots with the same complement
- Knots in the 4-sphere
- Intersectional pairs of \(n\)-knots, local moves of \(n\)-knots, and their associated invariants of \(n\)-knots
- Knotted homology 3-spheres in \(S^ 5\)
- A classification of simple spinnable structures on a 1-connected Alexander manifold
- Fibered knots and algebraic singularities
- Inequivalent frame-spun knots with the same complement
- Unknotting spheres in codimension two
- Knot cobordism groups in codimension two
- Polynomial invariants of knots of codimension two
- An algebraic classification of some knots of codimension two
- The self-intersections of a smooth \(n\)-manifold in \(2n\)-space
- Differentiable imbeddings
- RIBBON-MOVES OF 2-KNOTS: THE TORSION LINKING PAIRING AND THE $\tilde{\eta}$-INVARIANTS OF 2-KNOTS
- LOCAL MOVE IDENTITIES FOR THE ALEXANDER POLYNOMIALS OF HIGH-DIMENSIONAL KNOTS AND INERTIA GROUPS
- On Knots. (AM-115)
- Knots are Determined by Their Complements
- The Embedding of Two-Spheres in the Four-Sphere
- Products of knots
- THE INTERSECTION OF SPHERES IN A SPHERE AND A NEW GEOMETRIC MEANING OF THE ARF INVARIANT
- The “unknotting number” associated with other local moves than the crossing-change
- Local moves on knots and products of knots
- On Simply-Connected 4-Manifolds
- Singular Points of Complex Hypersurfaces. (AM-61)
- RIBBON-MOVES OF 2-LINKS PRESERVE THE μ-INVARIANT OF 2-LINKS
- Diffeomorphisms of 4-Manifolds
- Not all links are concordant to boundary links
This page was built for publication: Brieskorn submanifolds, local moves on knots, and knot products