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A Block Negacyclic Bush-Type Hadamard Matrix and Two Strongly Regular Graphs (CROSBI ID 118778)

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Janko, Zvonimir ; Kharaghani, Hadi A Block Negacyclic Bush-Type Hadamard Matrix and Two Strongly Regular Graphs // Journal of combinatorial theory. Series A, 98 (2002), 1; 118-126. doi: 10.1006/jcta.2001.3231

Podaci o odgovornosti

Janko, Zvonimir ; Kharaghani, Hadi

engleski

A Block Negacyclic Bush-Type Hadamard Matrix and Two Strongly Regular Graphs

A block negacyclic Bush-type Hadamard matrix of order 36 is used in a symmetric BGW(26, 25, 24) with zero diagonal over a cyclic group of order 12 to construct a twin strongly regular graph with parameters v=936, k=375, lambda=mi=150 whose points can be partitioned in 26 cocliques of size 36. The same Hadamard matrix then is used in symmetric BGW(50, 49, 48) with zero diagonal over a cyclic group of order 12 to construct a Siamese twin strongly regular graph with parameters v=1800, k=1029, lambda=mi=588.

symmetric design ; Bush-type Hadamard matrix ; strongly regular graph ; block negacyclic matrix ; balanced generalized weighing matrix.

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Podaci o izdanju

98 (1)

2002.

118-126

objavljeno

0097-3165

10.1006/jcta.2001.3231

Povezanost rada

Matematika

Poveznice
Indeksiranost