Tensor products of ideal codes over Hopf algebras
✍ Scribed by J. M. García-Rubira, J. A. López-Ramos
- Book ID
- 120796532
- Publisher
- SP Science China Press
- Year
- 2013
- Tongue
- English
- Weight
- 160 KB
- Volume
- 56
- Category
- Article
- ISSN
- 1674-7283
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📜 SIMILAR VOLUMES
We combine two (not necessarily commutative or co-commutative) multiplier Hopf (\*-)algebras to a new multiplier Hopf (\*-)algebra. We use the construction of a twisted tensor product for algebras, as introduced by A. Van Daele. We then proceed to find sufficient conditions on the twist map for this
We determine all indecomposable codes over a class of Hopf algebras named Taft Algebras. We calculate dual codes and tensor products of these indecomposable codes and give applications of them.
Combining a construction of Dadarlat of a unital, simple, non-exact C\*-algebra C of real rank zero and stable rank one, which is shape equivalent to a UHFalgebra, with results of Kirchberg and a result obtained by Dadarlat and the firstnamed author, we show that B(H) C contains an ideal that is not
This paper is concerned with the prime spectrum of a tensor product of algebras over a ÿeld. It seeks necessary and su cient conditions for such a tensor product to have the S-property, strong S-property, and catenarity. Its main results lead to new examples of stably strong S-rings and universally