Optimal superprimitivity testing for strings
Information Processing Letters
An on-line string superprimitivity test
Information Processing Letters
A correction to “An optimal algorithm to compute all the covers of a string”
Information Processing Letters
A work-time optimal algorithm for computing all string covers
Theoretical Computer Science
PPM with the extended alphabet
Information Sciences: an International Journal
Property matching and weighted matching
CPM'06 Proceedings of the 17th Annual conference on Combinatorial Pattern Matching
Algorithms for Computing the λ-regularities in Strings
Fundamenta Informaticae - Workshop on Combinatorial Algorithms
Generalized approximate regularities in strings
International Journal of Computer Mathematics
Varieties of regularities in weighted sequences
AAIM'10 Proceedings of the 6th international conference on Algorithmic aspects in information and management
New complexity results for the k-covers problem
Information Sciences: an International Journal
A linear time algorithm for seeds computation
Proceedings of the twenty-third annual ACM-SIAM symposium on Discrete Algorithms
Algorithms for Computing the λ-regularities in Strings
Fundamenta Informaticae - Workshop on Combinatorial Algorithms
Computing regularities in strings: A survey
European Journal of Combinatorics
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Given a string x of length n and an integer constant @l, the @l-Cover Problem is defined to be the identification of all the sets of @l substrings each of equal length that cover x. This problem can be solved by a general algorithm in O(n^2) time for constant alphabet size. We also generalize the @l-Cover Problem, whereby a set of @l substrings of different lengths are considered, which can be computed using the general algorithm in O(n^2) time.