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The arrangement of subspaces in the orthogonal spaces and tighter analysis of an error-tolerant pooling design

机译:正交空间中子空间的排列以及对容错池设计的更严格分析

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摘要

In this paper, we construct a d~z-disjunct matrix with the orthogonal spaces over finite fields of odd characteristic. We consider the arrangement problem of d (m-1,2(s-1), s-1)-subspaces and the tighter bounds for an error-tolerant pooling design. Moreover, we give the tighter analysis of our construction by the results of the arrangement problem. Additionally, by comparing our construction with the previous construction out of vector spaces, we find that our construction is better under some conditions.
机译:在本文中,我们构造了一个具有奇数特征有限域上正交空间的d〜z分离矩阵。我们考虑了d(m-1,2(s-1),s-1)子空间的排列问题以及容错池设计的更严格边界。此外,我们通过布置问题的结果对建筑进行了更严格的分析。此外,通过将我们的构造与向量空间之外的先前构造进行比较,我们发现在某些条件下我们的构造更好。

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