A generalization of de Bruijn graphs and classification of endomorphisms of Cuntz algebras by graph invariants
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Publication:617857
DOI10.1007/s00233-010-9263-9zbMath1210.46041OpenAlexW1964927486MaRDI QIDQ617857
Publication date: 14 January 2011
Published in: Semigroup Forum (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00233-010-9263-9
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- Branching laws for polynomial endomorphisms of Cuntz algebras arising from permutations
- Primitive partial permutation representations of the polycyclic monoids and branching function systems.
- Asymptotically-tight bounds on the number of cycles in generalized de Bruijn-Good graphs
- Simple \(C^*\)-algebras generated by isometries
- The algebraic structure of non-commutative analytic Toeplitz algebras
- Polynomial endomorphisms of the Cuntz algebras arising from permutations. I: General theory
- On the complexities of de-Bruijn sequences
- Recursive fermion system in Cuntz algebra. I
- Extension of de Bruijn graph and Kautz graph
- Fields, observables and gauge transformations. I
- Fields, observables and gauge transformations. II
- Orthogonal Completions of the Polycyclic Monoids
- AUTOMATA COMPUTATION OF BRANCHING LAWS FOR ENDOMORPHISMS OF CUNTZ ALGEBRAS
- UNIVERSAL ALGEBRA OF SECTORS
- A Design for Directed Graphs with Minimum Diameter
- Generalized de Bruijn digraphs
- Invariant Subspaces and Hyper-Reflexivity for Free Semigroup Algebras
- Iterated function systems and permutation representations of the Cuntz algebra
- Branching laws for endomorphisms of fermions and the Cuntz algebra O2
- Note on a Paper By I. J. Good
- Generalized de Bruijn graphs
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