ASSOCIATION SCHEMES AND COHERENT CONFIGURATIONS UNDERLYING HADANARD MATRICES

M.K. SINGH; PINKY PANDEY

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ASSOCIATION SCHEMES AND COHERENT CONFIGURATIONS UNDERLYING HADANARD MATRICES

机译：Hadanard矩阵下的关联方案和相干配置

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In this paper it is shown that there are circulant association schemes underlying Hadamard matrix of Williamson form and coherent configurations (a generalized association scheme) underlying Paley Hadamard matrices of first and second types. Finally we construct new non circulant Williamson type matrices from circulant Williamson matrices of composite order.

机译：在本文中，表明存在威廉姆森形式的Hadamard矩阵下的循环关联方案和第一和第二类型的Paley Hadamard矩阵下的相干配置（广义关联方案）。最后，我们从复合阶的循环Williamson矩阵构造了新的非循环Williamson型矩阵。

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来源
《Acta Ciencia Indica》 |2011年第2期|p.235-244|共10页
作者
M.K. SINGH; PINKY PANDEY;
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作者单位

Department of Mathematics, Ranchi University Ranchi, 834008 (Jharkhand), India;

Research Scholar, Department of Mathematics, Ranchi University Ranchi, 834008 (Jharkhand), India;

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原文格式 PDF
正文语种 eng
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关键词
association scheme; hadamard matrix; coherent configuration; strongly regular graph; williamson matrices; williamson hadamard matrices;

机译：关联方案;哈达玛矩阵连贯的配置;强正则图;威廉森矩阵威廉·哈达玛德矩阵;

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ASSOCIATION SCHEMES AND COHERENT CONFIGURATIONS UNDERLYING HADANARD MATRICES

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