A simple construction of d-disjunct matrices with certain constant weights
Discrete Mathematics
Error-correcting nonadaptive group testing with de-disjunct matrices
Discrete Applied Mathematics
New constructions of non-adaptive and error-tolerance pooling designs
Discrete Mathematics
Pooling spaces associated with finite geometry
European Journal of Combinatorics
Error-correcting pooling designs associated with some distance-regular graphs
Discrete Applied Mathematics
Pooling designs with surprisingly high degree of error correction in a finite vector space
Discrete Applied Mathematics
Hi-index | 0.00 |
It is well known that many famous pooling designs are constructed from mathematical structures by the ''containment matrix'' method. In this paper, we propose another method and obtain a family of pooling designs with surprisingly high degree of error correction based on a finite set. Given the numbers of items and pools, the error-tolerant property of our designs is much better than that of Macula@?s designs when the size of the set is large enough.