Leonard triples from the equitable basis of \(sl_2\)
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Publication:492769
DOI10.1016/j.laa.2015.05.018zbMath1394.17015OpenAlexW308993672MaRDI QIDQ492769
Publication date: 21 August 2015
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.laa.2015.05.018
Representations of Lie algebras and Lie superalgebras, algebraic theory (weights) (17B10) Association schemes, strongly regular graphs (05E30)
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Cites Work
- The universal Askey-Wilson algebra
- Leonard triples from Leonard pairs constructed from the standard basis of the Lie algebra
- The equitable basis for \({\mathfrak{sl}_2}\)
- Double affine Hecke algebras of rank 1 and the \(\mathbb Z_3\)-symmetric Askey-Wilson relations
- The classification of Leonard triples of QRacah type
- The subconstituent algebra of an association scheme. III
- Linear transformations that are tridiagonal with respect to both eigenbases of a Leonard pair
- The tetrahedron algebra and its finite-dimensional irreducible modules
- The tetrahedron algebra, the Onsager algebra, and the \(\mathfrak{sl}_2\) loop algebra
- Modular Leonard triples
- Leonard triples and hypercubes
- Two linear transformations each tridiagonal with respect to an eigenbasis of the other; comments on the parameter array
- Introduction to Leonard pairs.
- Spin Leonard pairs
- The classification of Leonard triples that have Bannai/Ito type and odd diameter
- The classification of Leonard triples of Racah type
- Totally bipartite Leonard pairs and totally bipartite Leonard triples of \(q\)-Racah type
- The universal Askey-Wilson algebra and DAHA of type \((C_{1}^{\vee },C_{1})\)
- Leonard Pairs and Leonard Triples ofq-Racah Type from the Quantum AlgebraUq(sl2)
- The Leonard triples extended from given Leonard pairs of Bannai/Ito type
- Leonard pairs from the equitable basis of sl2
- Orthogonal Polynomials, Duality and Association Schemes
- LEONARD PAIRS AND THE ASKEY–WILSON RELATIONS
- Finite-Dimensional Irreducible Modules for the Three-Point 2 Loop Algebra
- Totally bipartite/abipartite Leonard pairs and Leonard triples of Bannai/ito type
- Two linear transformations each tridiagonal with respect to an eigenbasis of the other
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