Quasitriangular covariant monoidal BiHom-bialgebras, associative monoidal BiHom-Yang–Baxter equations and Rota–Baxter paired monoidal BiHom-modules
DOI10.4064/cm7993-9-2019zbMath1465.16033OpenAlexW3012363750MaRDI QIDQ5126662
Huihui Zheng, Liang-yun Zhang, Tianshui Ma, Hai-yan Yang
Publication date: 20 October 2020
Published in: Colloquium Mathematicum (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4064/cm7993-9-2019
associative monoidal BiHom-Yang-Baxter equationinfinitesimal monoidal BiHom-bialgebraquasitriangular covariant monoidal BiHom-bialgebraRota-Baxter paired monoidal BiHom-module
Hopf algebras and their applications (16T05) Associative rings and algebras with additional structure (16W99)
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Cites Work
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- Rota-Baxter systems, dendriform algebras and covariant bialgebras
- The structure of split regular BiHom-Lie algebras
- Hom-Lie algebras with symmetric invariant nondegenerate bilinear forms
- A new approach to hom-Lie bialgebras
- The group of braided autoequivalences of the category of comodules over a coquasi-triangular Hopf algebra
- On the Drinfeld center of the category of comodules over a co-quasitriangular Hopf algebra
- Double biproduct Hom-bialgebra and related quasitriangular structures
- A class of new braided Hopf algebras.
- On hom-algebras with surjective twisting
- Hom-Lie superalgebras and Hom-Lie admissible superalgebras
- On the braided structures of Radford's biproduct.
- An analytic problem whose solution follows from a simple algebraic identity
- BiHom-associative algebras, BiHom-Lie algebras and BiHom-bialgebras
- The construction and deformation of BiHom-Novikov algebras
- On split regular BiHom-Lie superalgebras
- Rota-Baxter paired modules and their constructions from Hopf algebras
- BiHom-Novikov algebras and infinitesimal BiHom-bialgebras
- On unified Hom-Yetter-Drinfeld categories
- Deformations of Lie algebras using \(\sigma\)-derivations
- Some results on Rota-Baxter monoidal Hom-algebras
- General Hom–Lie algebra
- Parachain Complexes and Yetter–Drinfeld Modules
- Rota–Baxter coalgebras and Rota–Baxter bialgebras
- TWISTING OPERATORS, TWISTED TENSOR PRODUCTS AND SMASH PRODUCTS FOR HOM-ASSOCIATIVE ALGEBRAS
- Hom-bialgebras and comodule Hom-algebras
- A construction of the Hom-Yetter–Drinfeld category
- QUASITRIANGULARITY OF BRZEZIŃSKI'S CROSSED COPRODUCTS
- Monoidal Hom–Hopf Algebras
- $(m, n)$-Hom-Lie algebras
- Coalgebras and Bialgebras in Combinatorics
- Baxter algebras and combinatorial identities. II
- Symmetries of (m,n)-Yetter–Drinfeld categories
- Universal enveloping algebras and Poincar\'e-Birkhoff-Witt theorem for involutive Hom-Lie algebras
- The crossed structure of Hopf bimodules
- Representations of Bihom-Lie superalgebras
- Another approach to Hom-Lie bialgebras via Manin triples
- On split regular BiHom-Poisson superalgebras
- Construction of a braided monoidal category for Brzeziński crossed coproducts of Hopf $\pi $-algebras
- -Rota–Baxter Operators, Infinitesimal Hom-bialgebras and the Associative (Bi)Hom-Yang–Baxter Equation
- Cobraided smash product Hom-Hopf algebras
- Rota–Baxter Hom-Lie–Admissible Algebras
- Yetter-Drinfeld modules for Hom-bialgebras
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