Geometric invariants for quasi-symmetric designs
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Publication:1113904
DOI10.1016/0097-3165(88)90044-1zbMath0662.05008OpenAlexW2128520793MaRDI QIDQ1113904
Publication date: 1988
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(88)90044-1
Related Items (14)
Quasi-symmetric designs on 56 points ⋮ Quasi-symmetric designs related to the triangular graph ⋮ Quasi-symmetric designs and codes meeting the Grey-Rankin bound ⋮ Strongly regular graphs with strongly regular decomposition ⋮ Ternary codes, biplanes, and the nonexistence of some quasisymmetric and quasi‐3 designs ⋮ Quasi-symmetric designs with the difference of block intersection numbers two ⋮ Binary codes and quasi-symmetric designs ⋮ On quasi-symmetric designs with intersection difference three ⋮ Quasi-symmetric designs with \(y = \lambda{}\) ⋮ Parametric restrictions on quasi-symmetric designs ⋮ On the characterisation of AG\((n,q)\) by its parameters as a nearly triply regular design ⋮ On quasi-symmetric designs ⋮ Quasi-symmetric designs and the Smith normal form ⋮ On the minors of an incidence matrix and Smith normal form
Cites Work
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- Embedding of the Witt-Mathieu system S(3,6,22) in a symmetric 2-(78,22,6) design
- Quasi-symmetric designs and self-dual codes
- Quasi-symmetric \(2\text{-}(31,7,7)\) designs and a revision of Hamada's conjecture
- The application of invariant theory to the existence of quasi-symmetric designs
- The existence of symmetric block designs
- An Erdős-Ko-Rado theorem for regular intersecting families of octads
- Strongly Regular Graphs Derived from Combinatorial Designs
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