RIBBON-MOVES OF 2-KNOTS: THE TORSION LINKING PAIRING AND THE $\tilde{\eta}$-INVARIANTS OF 2-KNOTS
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Publication:3447039
DOI10.1142/S0218216507005415zbMath1123.57014arXivmath/0407164OpenAlexW2963100500MaRDI QIDQ3447039
Publication date: 28 June 2007
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0407164
Related Items (5)
Local-move identities for the ℤ[t,t−1-Alexander polynomials of 2-links, the alinking number, and high-dimensional analogues] ⋮ The “unknotting number” associated with other local moves than the crossing-change ⋮ LOCAL MOVE IDENTITIES FOR THE ALEXANDER POLYNOMIALS OF HIGH-DIMENSIONAL KNOTS AND INERTIA GROUPS ⋮ Brieskorn submanifolds, local moves on knots, and knot products ⋮ Local-moves on knots and products of knots II
Cites Work
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- The topology of 4-manifolds
- The Casson-Gordon invariant and link concordance
- Link invariants via eta invariant
- Polynomial invariants of knots of codimension two
- DUALITY IN AN INFINITE CYCLIC COVERING AND EVEN-DIMENSIONAL KNOTS
- RIBBON-MOVES OF 2-LINKS PRESERVE THE μ-INVARIANT OF 2-LINKS
- Not all links are concordant to boundary links
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