Generalized Clifford algebras as algebras in suitable symmetric linear Gr-categories
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Publication:903709
DOI10.3842/SIGMA.2016.004zbMath1338.15049arXiv1510.04408OpenAlexW2199509599MaRDI QIDQ903709
Yuping Yang, Tao Cheng, Hua-Lin Huang
Publication date: 15 January 2016
Published in: SIGMA. Symmetry, Integrability and Geometry: Methods and Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1510.04408
Related Items (3)
The octonions form an Azumaya algebra in certain braided linear Gr-categories ⋮ A pair of dual Hopf algebras on permutations ⋮ A new view of generalized Clifford algebras
Cites Work
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- The braided monoidal structures on a class of linear Gr-categories
- A series of algebras generalizing the octonions and Hurwitz-Radon identity
- A Clifford algebra is a weak Hopf algebra in a suitable symmetric monoidal category.
- The weak braided Hopf algebra structure of some Cayley-Dickson algebras
- Clifford algebras obtained by twisting of group algebras
- Quasialgebra structure of the octonions
- A generalisation of Clifford algebras
- On Generalized Clifford Algebras and their Physical Applications
- Generalized Clifford Algebras and Dimodule Algebras
- A generalization of Clifford algebras
- ON A GENERALIZED CLIFFORD ALGEBRA (II)
- ON A GENERALIZED CLIFFORD ALGEBRA
- Introduction to Algebraic K-Theory. (AM-72)
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