Circuit algebras are wheeled props
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Publication:2040518
DOI10.1016/j.jpaa.2021.106767zbMath1479.18018arXiv2009.09738OpenAlexW3159596521MaRDI QIDQ2040518
Iva Halacheva, Zsuzsanna Dancso, Marcy Robertson
Publication date: 14 July 2021
Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2009.09738
Related Items (3)
A topological characterisation of the Kashiwara–Vergne groups ⋮ Categories of graphs for operadic structures ⋮ Graphical combinatorics and a distributive law for modular operads
Cites Work
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- Finite-type invariants of w-knotted objects. I: \(w\)-knots and the Alexander polynomial
- Finite type invariants of w-knotted objects. II: Tangles, foams and the Kashiwara-Vergne problem
- On homotopy invariance for algebras over colored PROPs
- Wheeled PROPs, graph complexes and the master equation
- Skein theory for the \(D_{2n}\) planar algebras
- Braided tensor categories
- What is a virtual link?
- Braided compact closed categories with applications to low dimensional topology
- Homotopy invariant algebraic structures on topological spaces
- Khovanov's homology for tangles and cobordisms
- Formality theorem for quantizations of Lie bialgebras
- Rigid C*-tensor categories of bimodules over interpolated free group factors
- Virtual Khovanov homology using cobordisms
- C*-algebras from planar algebras I: Canonical C*-algebras associated to a planar algebra
- Permutahedra, HKR isomorphism and polydifferential Gerstenhaber-Schack complex
- Operads and PROPs
- VIRTUAL KNOT DIAGRAMS AND THE WITTEN–RESHETIKHIN–TURAEV INVARIANT
- Wheeled props in algebra, geometry and quantization
- Rozansky-Witten invariants via Atiyah classes
- Traced monoidal categories
- Alexander invariants of ribbon tangles and planar algebras
- Virtual tangles and fiber functors
- A Foundation for PROPs, Algebras, and Modules
- Categorical algebra
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