A simple construction of d-disjunct matrices with certain constant weights
Discrete Mathematics
New constructions of non-adaptive and error-tolerance pooling designs
Discrete Mathematics
A novel use of t-packings to construct d-disjunct matrices
Discrete Applied Mathematics
A construction of dz-disjunct matrices in a dual space of symplectic space
Discrete Applied Mathematics
DNA Library Screening, Pooling Design and Unitary Spaces
COCOA '09 Proceedings of the 3rd International Conference on Combinatorial Optimization and Applications
Constructing error-correcting pooling designs with symplectic space
Journal of Combinatorial Optimization
DNA library screening, pooling design and unitary spaces
Theoretical Computer Science
Construction of error-tolerance pooling designs in symplectic spaces
Journal of Global Optimization
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In this paper, we construct two classes of t脳n,s e -disjunct matrix with subspaces in orthogonal space $\mathbb{F}_{q}^{(2\nu+1)}$ of characteristic 2 and exhibit their disjunct properties. We also prove that the test efficiency t/n of constructions II is smaller than that of D'yachkov et al. (J. Comput. Biol. 12:1129---1136, 2005).