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- W2022239797 abstract "Abstract A new method of construction for Bush-type Hadamard matrices is given from which at least one new infinite class of Siamese twin symmetric designs with parameters v=4p 2 (1+q+⋯+q m+1 ), k=(2p 2 +p)(q) m+1 , λ=(p 2 +p)(q) m+1 , where p=53208, q=106417 , for each positive integer m , is constructed. A lower bound for the number of non-equivalent Bush-type Hadamard matrices of orders 64 and 144 is found to explore the possibility of abundance of twin or Siamese twin symmetric designs arising from the use of Bush-type Hadamard matrices." @default.
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- W2022239797 date "2003-05-01" @default.
- W2022239797 modified "2023-09-27" @default.
- W2022239797 title "Some Bush-type Hadamard matrices" @default.
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