Incomplete MOLS

R. Julian R. Abel; Charles Colbourn; Jeffrey H. Dinitz

Incomplete MOLS

R. Julian R. Abel, Charles Colbourn, Jeffrey H. Dinitz

Computer Science and Engineering

Research output: Chapter in Book/Report/Conference proceeding › Chapter

6 Scopus citations

Abstract

Again, when λ = 1, it can be omitted from the notation. An ITD(k, n; b₁,..., b_s) is also denoted as a TD(k, n)−∑^s _i=1 TD(k, b_i). 4.11 Theorem r-IMOLS(n; b₁,..., b_s) is equivalent to 1. an incomplete transversal design ITD(r + 2, n; b₁,..., b_s); 2. an incomplete orthogonal array IOA(r + 2, n; b₁,..., b_s).

Original language	English (US)
Title of host publication	Handbook of Combinatorial Designs, Second Edition
Publisher	CRC Press
Pages	193-211
Number of pages	19
ISBN (Electronic)	9781420010541
ISBN (Print)	9781584885061
State	Published - Jan 1 2006

ASJC Scopus subject areas

Mathematics(all)
Computer Science(all)

Cite this

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abstract = "Again, when λ = 1, it can be omitted from the notation. An ITD(k, n; b1,..., bs) is also denoted as a TD(k, n)−∑s i=1 TD(k, bi). 4.11 Theorem r-IMOLS(n; b1,..., bs) is equivalent to 1. an incomplete transversal design ITD(r + 2, n; b1,..., bs); 2. an incomplete orthogonal array IOA(r + 2, n; b1,..., bs).",

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N2 - Again, when λ = 1, it can be omitted from the notation. An ITD(k, n; b1,..., bs) is also denoted as a TD(k, n)−∑s i=1 TD(k, bi). 4.11 Theorem r-IMOLS(n; b1,..., bs) is equivalent to 1. an incomplete transversal design ITD(r + 2, n; b1,..., bs); 2. an incomplete orthogonal array IOA(r + 2, n; b1,..., bs).

AB - Again, when λ = 1, it can be omitted from the notation. An ITD(k, n; b1,..., bs) is also denoted as a TD(k, n)−∑s i=1 TD(k, bi). 4.11 Theorem r-IMOLS(n; b1,..., bs) is equivalent to 1. an incomplete transversal design ITD(r + 2, n; b1,..., bs); 2. an incomplete orthogonal array IOA(r + 2, n; b1,..., bs).

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Incomplete MOLS

Abstract

ASJC Scopus subject areas

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