Improved Combinatorial Group Testing Algorithms for Real-World Problem Sizes
arXiv:cs/0505048 · doi:10.1137/050631847
Abstract
We study practically efficient methods for performing combinatorial group testing. We present efficient non-adaptive and two-stage combinatorial group testing algorithms, which identify the at most d items out of a given set of n items that are defective, using fewer tests for all practical set sizes. For example, our two-stage algorithm matches the information theoretic lower bound for the number of tests in a combinatorial group testing regimen.
18 pages; an abbreviated version of this paper is to appear at the 9th Worksh. Algorithms and Data Structures
Cited by in corpus (5)
- Noise-Resilient Group Testing: Limitations and Constructions
- Improved Adaptive Group Testing Algorithms with Applications to Multiple Access Channels and Dead Sensor Diagnosis
- A single-photon sampling architecture for solid-state imaging
- Structure-aware combinatorial group testing: a new method for pandemic screening
- From Discrepancy to Majority