AbstractA cover starter is a single vector that yields a covering array under the actions of groups on both the columns and the symbols of the starter. The existence of this compact representation of covering arrays facilitates effective exhaustive and heuristic search. When the group action on symbols fixes a small number f of symbols, such cover starters lead to covering arrays that embed covering arrays on fewer symbols. Lower bounds on the length of cover starters over specified groups are established, and extensive computational results are developed to improve upper bounds for numerous covering array numbers
A covering array of size N, degree k, order v and strength t is a k × N array with entries from a se...
International audienceA covering array CA(N ; t, k, v) of strength t is an N × k array of symbols fr...
A covering array CA(N; t, k, v) of strength t is an N × k array of symbols from an alphabet of size ...
AbstractA cover starter is a single vector that yields a covering array under the actions of groups ...
Given their several applications, covering arrays have become a topic of significance over the last ...
Binary covering arrays of strength t are 0–1 matrices having the property that for each t columns an...
AbstractThe construction of covering arrays with the fewest rows remains a challenging problem. Most...
abstract: Modern software and hardware systems are composed of a large number of components. Often d...
Covering arrays generalize orthogonal arrays by requiring that t -tuples be covered, but not requiri...
Covering arrays for words of length t over a d letter alphabet are k × n arrays with entries from th...
Covering arrays generalize orthogonal arrays by requiring that t-tuples be covered, but not requirin...
Covering arrays are combinatorial objects used in testing large-scale systems to increase confidence...
AbstractA covering array of size N, strength t, degree k, and order v, or a CA(N;t,k,v) in short, is...
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...
A covering array of size N, degree k, order v and strength t is a k × N array with entries from a se...
International audienceA covering array CA(N ; t, k, v) of strength t is an N × k array of symbols fr...
A covering array CA(N; t, k, v) of strength t is an N × k array of symbols from an alphabet of size ...
AbstractA cover starter is a single vector that yields a covering array under the actions of groups ...
Given their several applications, covering arrays have become a topic of significance over the last ...
Binary covering arrays of strength t are 0–1 matrices having the property that for each t columns an...
AbstractThe construction of covering arrays with the fewest rows remains a challenging problem. Most...
abstract: Modern software and hardware systems are composed of a large number of components. Often d...
Covering arrays generalize orthogonal arrays by requiring that t -tuples be covered, but not requiri...
Covering arrays for words of length t over a d letter alphabet are k × n arrays with entries from th...
Covering arrays generalize orthogonal arrays by requiring that t-tuples be covered, but not requirin...
Covering arrays are combinatorial objects used in testing large-scale systems to increase confidence...
AbstractA covering array of size N, strength t, degree k, and order v, or a CA(N;t,k,v) in short, is...
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...
A covering array of size N, degree k, order v and strength t is a k × N array with entries from a se...
International audienceA covering array CA(N ; t, k, v) of strength t is an N × k array of symbols fr...
A covering array CA(N; t, k, v) of strength t is an N × k array of symbols from an alphabet of size ...