Generalized Shuffles Related to Nijenhuis andTD-Algebras
From MaRDI portal
Publication:3644345
DOI10.1080/00927870902747589zbMath1189.17006arXivmath/0606164OpenAlexW1995953431MaRDI QIDQ3644345
Kurusch Ebrahimi-Fard, Philippe Leroux
Publication date: 4 November 2009
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0606164
Related Items (4)
Dendriform-Nijenhuis bialgebras and DN-associative Yang-Baxter equations ⋮ λ-TD algebras, generalized shuffle products and left counital Hopf algebras ⋮ Nijenhuis algebras, NS algebras, and N-dendriform algebras. ⋮ Involutive and oriented dendriform algebras
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Ennea-algebras
- On the algebra of quasi-shuffles.
- Some apparent connection between Baxter and averaging operators
- Quantum groups and quantum shuffles
- Hopf algebra of the planar binary trees
- Shuffling quantum field theory.
- The algebra and combinatorics of shuffles and multiple zeta values
- Construction of Nijenhuis operators and dendriform trialgebras
- Loday-type algebras and the Rota-Baxter relation
- On the associative Nijenhuis relation
- Quadri-algebras
- Baxter algebras and shuffle products
- Quasi-shuffle products
- Rota-Baxter algebras and dendriform algebras.
- On products and duality of binary, quadratic, regular operads
- Mixable shuffles, quasi-shuffles and Hopf algebras.
- Baxter operators and endomorphisms on Banach algebras
- Some combinatorial properties of summation operators
- On the structure of free Baxter algebras
- FREE ROTA–BAXTER ALGEBRAS AND ROOTED TREES
- QUANTUM BI-HAMILTONIAN SYSTEMS
- Algebraic Aspects of Multiple Zeta Values
- Some properties of baxter operators
- Baxter algebras and combinatorial identities. I
- One more kind of the classical Yang-Baxter equation
- Pre-Poisson algebras
This page was built for publication: Generalized Shuffles Related to Nijenhuis andTD-Algebras
