Fundamental heaps for surface ribbons and cocycle invariants
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Publication:6200584
DOI10.1215/00192082-10972597arXiv2109.07569OpenAlexW4388502992MaRDI QIDQ6200584
Masahico Saito, Emanuele Zappala
Publication date: 22 March 2024
Published in: Illinois Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2109.07569
Ternary systems (heaps, semiheaps, heapoids, etc.) (20N10) Generalized knots (virtual knots, welded knots, quandles, etc.) (57K12) Higher-dimensional knots and links (57K45)
Cites Work
- Unnamed Item
- Unnamed Item
- Homology for quandles with partial group operations
- Moves and invariants for knotted handlebodies
- A classifying invariant of knots, the knot quandle
- Local biquandles and Niebrzydowski's tribracket theory
- A topological proof of Grushko's theorem on free products
- Homology of ternary algebras yielding invariants of knots and knotted surfaces
- AN ELEMENTARY PROOF THAT ALL SPANNING SURFACES OF A LINK ARE TUBE-EQUIVALENT
- Ternary Distributive Structures and Quandles
- DISTRIBUTIVE GROUPOIDS IN KNOT THEORY
- Quandle cohomology and state-sum invariants of knotted curves and surfaces
- COLORING SPATIAL GRAPHS
- Qualgebras and knotted 3-valent graphs
- Heap and ternary self-distributive cohomology
- Higher arity self-distributive operations in Cascades and their cohomology
- A diagrammatic presentation and its characterization of non-split compact surfaces in the 3-sphere
- A multiple group rack and oriented spatial surfaces
- On some ternary operations in knot theory
- Braided Frobenius algebras from certain Hopf algebras
- Grushko's theorem
- Fundamental heap for framed links and ribbon cocycle invariants
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