Character tables of the association schemes of finite orthogonal groups acting on the nonisotropic points
From MaRDI portal
Publication:1814039
DOI10.1016/0097-3165(90)90029-VzbMath0762.20005OpenAlexW2076616229MaRDI QIDQ1814039
Eiichi Bannai, Shen Hao, Sung-Yell Song
Publication date: 25 June 1992
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0097-3165(90)90029-v
Association schemes, strongly regular graphs (05E30) Ordinary representations and characters (20C15) Representations of finite groups of Lie type (20C33)
Related Items
The number of occurrences of a fixed spread among \(n\) directions in vector spaces over finite fields ⋮ The sovability of norm, bilinear and quadratic equations over finite fields via spectra of graphs ⋮ The decomposition of the permutation character \(1^{\text{GL}(2n,q)}_{\text{GL}(n,q^2)}\) ⋮ Fissioned triangular schemes via sharply 3-transitive groups ⋮ Characters of finite quasigroups. VI: Critical examples and doubletons ⋮ A construction for clique-free pseudorandom graphs ⋮ Finite analogues of non-Euclidean spaces and Ramanujan graphs. ⋮ Character table of a controlling association scheme defined by the general orthogonal group \(O(3,q)\) ⋮ Subschemes of some association schemes ⋮ Character tables of certain association schemes coming from finite unitary and symplectic groups ⋮ Biplanes with flag-transitive automorphism groups of almost simple type, with classical socle ⋮ Character tables of the association schemes coming from the action of \(G_{2}(q)\) on hyperplanes of type \(O_{6} \epsilon (q)\) ⋮ Extension theorems and a connection to the Erdős-Falconer distance problem over finite fields ⋮ On the Lovász \(\vartheta\)-number of almost regular graphs with application to Erdős-Rényi graphs ⋮ Commutative association schemes ⋮ Finite classical groups and flag-transitive triplanes ⋮ Finite Euclidean graphs and Ramanujan graphs ⋮ The classification of almost simple $\tfrac {3}{2}$-transitive groups ⋮ Appendix: On some Gelfand pairs and commutative association schemes. ⋮ On finite linear spaces with almost simple flag-transitive automorphism groups
Cites Work