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20152020
most citedInferring an Indeterminate String from a Prefix Graph

7 citations · 9 across the 4 of their papers we have counts for

collaborators

6 papers

cs.DS20201 cited

A New Approach to Regular & Indeterminate Strings

Felipe A. Louza, Neerja Mhaskar, W. F. Smyth

In this paper we propose a new, more appropriate definition of regular and indeterminate strings. A regular string is one that is "isomorphic" to a string whose entries all consist…

math.CO2018

Palindromes in starlike trees

Amy Glen, Jamie Simpson, W. F. Smyth

In this note, we obtain an upper bound on the maximum number of distinct non-empty palindromes in starlike trees. This bound implies, in particular, that there are at most dis…

cs.DM2017

On the Parikh-de-Bruijn grid

Péter Burcsi, Zsuzsanna Lipták, W. F. Smyth

We introduce the Parikh-de-Bruijn grid, a graph whose vertices are fixed-order Parikh vectors, and whose edges are given by a simple shift operation. This graph gives structural in…

cs.DS2016

Algorithms to Compute the Lyndon Array

Frantisek Franek, A. S. M. Sohidull Islam, M. Sohel Rahman +1

We first describe three algorithms for computing the Lyndon array that have been suggested in the literature, but for which no structured exposition has been given. Two of these al…

cs.DS20151 cited

Enhanced Covers of Regular & Indeterminate Strings using Prefix Tables

Ali Alatabbi, A. S. Sohidull Islam, M. Sohel Rahman +2

A \itbf{cover} of a string is a proper substring of such that can be constructed from possibly overlapping instances of . A recent paper \cite{FIKPPST1…

cs.DS20157 cited

Inferring an Indeterminate String from a Prefix Graph

Ali Alatabbi, M. Sohel Rahman, W. F. Smyth

An \itbf{indeterminate string} (or, more simply, just a \itbf{string}) $\s{x} = \s{x}[1..n]$ on an alphabet is a sequence of nonempty subsets of . We say that $\s{x}[i_1]$ a…