The subconstituent algebra of a strongly regular graph
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Publication:2388446
DOI10.1007/s10801-005-2504-4zbMath1069.05081OpenAlexW2069965951MaRDI QIDQ2388446
Publication date: 14 September 2005
Published in: Journal of Algebraic Combinatorics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10801-005-2504-4
Related Items (16)
Distance-regular graphs of large diameter that are completely regular clique graphs ⋮ Tight distance-regular graphs with respect to subsets ⋮ On strongly closed subgraphs with diameter two and the \(Q\)-polynomial property ⋮ Grassmann graphs, degenerate DAHA, and non-symmetric dual \(q\)-Hahn polynomials ⋮ On bipartite distance-regular graphs with a strongly closed subgraph of diameter three ⋮ An algebra associated with a subspace lattice over a finite field and its relation to the quantum affine algebra \(U_q(\hat{\mathfrak{sl}}_2)\) ⋮ Completely regular clique graphs ⋮ \(Q\)-polynomial distance-regular graphs and a double affine Hecke algebra of rank one ⋮ Nonsymmetric Askey-Wilson polynomials and \(Q\)-polynomial distance-regular graphs ⋮ Classification of subsets with minimal width and dual width in Grassmann, bilinear forms and dual polar graphs ⋮ Dual polar graphs, a nil-DAHA of rank one, and non-symmetric dual \(q\)-Krawtchouk polynomials ⋮ Dual polar graphs, a nil-DAHA of rank one, and non-symmetric dual \(q\)-Krawtchouk polynomials ⋮ Almost 2-homogeneous graphs and completely regular quadrangles ⋮ Commutative association schemes ⋮ Parallelogram-free distance-regular graphs having completely regular strongly regular subgraphs ⋮ Completely regular clique graphs. II
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