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出 处:《Acta Mathematica Scientia》1995年第4期361-369,共9页数学物理学报(B辑英文版)
摘 要:An infinite family of is obtained, that is,(ν)≠¢ forυ ∈ N=N1UN2 U N3 where Using(υ),we give 2-(2υ;k1,k2;k1 + k2 -υ} supplementary difference sets withυ=(k1-υ)2 + (k2 - υ)2. Finally. we prove that if there exists an orthogonal design OD(4t;t,t,t,t) and(υ) ≠¢ then a Hadamard rnatrix of order 4tυ can be constructed.An infinite family of is obtained, that is,(ν)≠¢ forυ ∈ N=N1UN2 U N3 where Using(υ),we give 2-(2υ;k1,k2;k1 + k2 -υ} supplementary difference sets withυ=(k1-υ)2 + (k2 - υ)2. Finally. we prove that if there exists an orthogonal design OD(4t;t,t,t,t) and(υ) ≠¢ then a Hadamard rnatrix of order 4tυ can be constructed.
关 键 词:class supplementary difference sets orthogonal design Hadamard matrix
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