Abstract. A Covering Array denoted by CA(N; t, k, v) is a matrix of size N × k, in which each of the vt combinations appears at least once in every t columns. Covering Arrays (CAs) are combinatorial objects used in software testing. There are different methods to construct CAs, but as it is a highly combinatorial problem, few complete algorithms to construct CAs have been reported. In this paper a new backtracking al-gorithm based on the Branch & Bound technique is presented. It searches only non-isomorphic Covering Arrays to reduce the search space of the problem of constructing them. The results obtained with this algorithm are able to match some of the best known solutions for small instances of binary CAs
AbstractA cover starter is a single vector that yields a covering array under the actions of groups ...
Covering arrays generalize orthogonal arrays by requiring that t-tuples be covered, but not requirin...
AbstractCovering arrays (CAs) can be used to detect the existence of faulty pairwise interactions be...
This paper presents an algorithm which finds all non-isomorphic covering arrays of a given size on a...
Combinatorial covering arrays have been used in sev-eral testing approaches. This paper first discus...
Binary covering arrays of strength t are 0–1 matrices having the property that for each t columns an...
Software test suites based on the concept of interaction testing are very useful for testing softwar...
AbstractA covering array CA(N;t,k,v) is an N×k array such that every N×t sub-array contains all t-tu...
Abstract—Software testing is a critical component of modern software development. For this reason, i...
Covering arrays generalize orthogonal arrays by requiring that t -tuples be covered, but not requiri...
Covering arrays are combinatorial structures which extend the notion of orthogonal arrays and have a...
The final publication is available at Springer via http://dx.doi.org/10.1007/s11227-012-0763-0The Co...
Covering arrays (CAs) are combinatorial structures specified as a matrix of N rows and k columns ove...
A covering array CA(N;t, k, v) is an N×k array with entries in {1,2,...,v}, for which every N×t suba...
AbstractCovering arrays are combinatorial structures which extend the notion of orthogonal arrays an...
AbstractA cover starter is a single vector that yields a covering array under the actions of groups ...
Covering arrays generalize orthogonal arrays by requiring that t-tuples be covered, but not requirin...
AbstractCovering arrays (CAs) can be used to detect the existence of faulty pairwise interactions be...
This paper presents an algorithm which finds all non-isomorphic covering arrays of a given size on a...
Combinatorial covering arrays have been used in sev-eral testing approaches. This paper first discus...
Binary covering arrays of strength t are 0–1 matrices having the property that for each t columns an...
Software test suites based on the concept of interaction testing are very useful for testing softwar...
AbstractA covering array CA(N;t,k,v) is an N×k array such that every N×t sub-array contains all t-tu...
Abstract—Software testing is a critical component of modern software development. For this reason, i...
Covering arrays generalize orthogonal arrays by requiring that t -tuples be covered, but not requiri...
Covering arrays are combinatorial structures which extend the notion of orthogonal arrays and have a...
The final publication is available at Springer via http://dx.doi.org/10.1007/s11227-012-0763-0The Co...
Covering arrays (CAs) are combinatorial structures specified as a matrix of N rows and k columns ove...
A covering array CA(N;t, k, v) is an N×k array with entries in {1,2,...,v}, for which every N×t suba...
AbstractCovering arrays are combinatorial structures which extend the notion of orthogonal arrays an...
AbstractA cover starter is a single vector that yields a covering array under the actions of groups ...
Covering arrays generalize orthogonal arrays by requiring that t-tuples be covered, but not requirin...
AbstractCovering arrays (CAs) can be used to detect the existence of faulty pairwise interactions be...