Abstract

Given a word ww and a Parikh vector P\mathcal{P}, an abelian run of period P\mathcal{P} in ww is a maximal occurrence of a substring of ww having abelian period P\mathcal{P}. We give an algorithm that finds all the abelian runs of period P\mathcal{P} in a word of length nn in time O(n×∣P∣)O(n\times |\mathcal{P}|) and space O(σ+∣P∣)O(σ+|\mathcal{P}|).

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