An O(log n) time CRCW PRAM algorithm for computing the least lexicographic rotation of a circular string (of length n) over a fixed alphabet is presented here. The logarithmic running time is achieved by using processors and its space complexity is linear. A second algorithm for unbounded alphabets requires O(log n log log n) units of time, also using processors
Background: Circular string matching is a problem which naturally arises in many biological contexts...
An optimal O (log log n)* time parallel algorithm for string matching on CRCW-PRAM is presented. It ...
A fundamental problem in computational biology is to deal with circular patterns. The problem consis...
AbstractAn O(log n) time CRCW PRAM algorithm for computing the least lexicographic rotation of a cir...
The computation of the least lexicographic rotation of a string leads to the identification of polyg...
AbstractAny word can be decomposed uniquely into lexicographically nonincreasing factors each one of...
Every position i in a given circular string A of length n gives rise to a linear string A[i],...,A[n...
An optimal O(log log n) time CRCW-PRAM algorithm for computing all periods of a string is presented...
We show that lengths of shortest covers of all rotations of a length-n string over an integer alphab...
An O(logn log log n) CRCW PRAM algorithm using O(n/log n) processors for computing the unique Lyndon...
We study fundamental comparison problems on strings of characters, equipped with the usual lexicogra...
A simple algorithm, called LD, is described for computing the Lyndon decomposition of a word of leng...
International audienceIt is shown that the Lyndon decomposition of a word of n symbols can be comput...
We consider the problem of finding the optimal alignment and consensus (string) of circular strings....
AbstractAn O(logn log log n) CRCW PRAM algorithm using O(nlog n) processors for computing the unique...
Background: Circular string matching is a problem which naturally arises in many biological contexts...
An optimal O (log log n)* time parallel algorithm for string matching on CRCW-PRAM is presented. It ...
A fundamental problem in computational biology is to deal with circular patterns. The problem consis...
AbstractAn O(log n) time CRCW PRAM algorithm for computing the least lexicographic rotation of a cir...
The computation of the least lexicographic rotation of a string leads to the identification of polyg...
AbstractAny word can be decomposed uniquely into lexicographically nonincreasing factors each one of...
Every position i in a given circular string A of length n gives rise to a linear string A[i],...,A[n...
An optimal O(log log n) time CRCW-PRAM algorithm for computing all periods of a string is presented...
We show that lengths of shortest covers of all rotations of a length-n string over an integer alphab...
An O(logn log log n) CRCW PRAM algorithm using O(n/log n) processors for computing the unique Lyndon...
We study fundamental comparison problems on strings of characters, equipped with the usual lexicogra...
A simple algorithm, called LD, is described for computing the Lyndon decomposition of a word of leng...
International audienceIt is shown that the Lyndon decomposition of a word of n symbols can be comput...
We consider the problem of finding the optimal alignment and consensus (string) of circular strings....
AbstractAn O(logn log log n) CRCW PRAM algorithm using O(nlog n) processors for computing the unique...
Background: Circular string matching is a problem which naturally arises in many biological contexts...
An optimal O (log log n)* time parallel algorithm for string matching on CRCW-PRAM is presented. It ...
A fundamental problem in computational biology is to deal with circular patterns. The problem consis...