Reduction of the number of associate classes of hypercubic association schemes
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Publication:1144344
zbMath0443.62065MaRDI QIDQ1144344
A. D. Das, Gour Mohan Saha, Sanpei Kageyama
Publication date: 1978
Published in: Annals of the Institute of Statistical Mathematics (Search for Journal in Brave)
balanced incomplete block designsreduction of number of associate classes of hypercubic association schemes
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Self‐dual association schemes, fusions of Hamming schemes, and partial geometric designs, A Family of Partial Geometric Designs from Three-Class Association Schemes, Galois correspondence between permutation groups and cellular rings (association schemes), Subschemes of Hamming association schemes \(H(n,q)\), \(q\geq{}4\), The smallest eigenvalues of Hamming graphs, Johnson graphs and other distance-regular graphs with classical parameters, Merging the first and third classes in bipartite distance-regular graphs
Cites Work
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- Reduction of associate classes for block designs and related combinatorial arrangements
- Note on the reduction of associate classes for PBIB designs
- A necessary condition for the existence of regular and symmetrical PBIB designs of \(T_ 3\) type
- Construction of partially balanced incomplete block designs through \(2^ n\) factorials and some new designs of two associate classes
- On Balancing in Factorial Experiments
- On the Reduction of Associate Classes for Certain PBIB Designs
- Some Classes of Partially Balanced Designs