## Abstract A __covering array__ __CA__(__N__;__t__,__k__, __v__ is an __N__βΓβ__k__ array such that every __N__βΓβ__t__ subarray contains all __t__βtuples from __v__ symbols __at least__ once, where __t__ is the __strength__ of the array. Covering arrays are used to generate software test suites t
On the state of strength-three covering arrays
β Scribed by M. Chateauneuf; D. L. Kreher
- Publisher
- John Wiley and Sons
- Year
- 2002
- Tongue
- English
- Weight
- 194 KB
- Volume
- 10
- Category
- Article
- ISSN
- 1063-8539
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β¦ Synopsis
Abstract
A covering array of size N, strength t, degree k, and order Ο is a kβΓβN array on Ο symbols in which every tβΓβN subarray contains every possible tβΓβ1 column at least once. We present explicit constructions, constructive upper bounds on the size of various covering arrays, and compare our results with those of a commercial product. Applications of covering arrays include software testing, drug screening, and data compression. Β© 2002 Wiley Periodicals, Inc. J Combin Designs 10: 217β238, 2002; Published online in Wiley InterScience (www.interscience.wiley.com). DOI 10.1002/jcd.10002
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## Abstract A __covering array__ __CA(N;t,k,v)__ is an __NβΓβk__ array such that every __NβΓβt__ subβarray contains all __t__βtuples from __v__ symbols __at least__ once, where __t__ is the __strength__ of the array. Covering arrays are used to generate software test suites to cover all __t__βsets
It is well-known that all orthogonal arrays of the form OANY t 1Y 2Y t are decomposable into ! orthogonal arrays of strength t and index 1. While the same is not generally true when s 3, we will show that all simple orthogonal arrays of the form OANY t 1Y 3Y t are also decomposable into orthogonal a