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New combinatorial designs and their applications to group testing

✍ Scribed by K.A. Bush; W.T. Federer; H. Pesotan; D. Raghavarao

Publisher
Elsevier Science
Year
1984
Tongue
English
Weight
494 KB
Volume
10
Category
Article
ISSN
0378-3758

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πŸ“œ SIMILAR VOLUMES

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## Abstract In this article, we first show that a group divisible 3‐design with block sizes from {4, 6}, index unity and group‐type 2^__m__^ exists for every integer __m__β‰₯ 4 with the exception of __m__ = 5. Such group divisible 3‐designs play an important role in our subsequent complete solution t

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## Abstract Let __T__ and __T__^1^ be tournaments with __n__ elements, __E__ a basis for __T, E__β€² a basis for Tβ€², and __k__ β‰₯ 3 an integer. The dual of __T__ is the tournament T” of basis __E__ defined by __T__(__x, y__) = __T__(__y, x__) for all __x, y__ Ξ΅ __E__. A hemimorphism from __T__ onto __