We generalize the familiar notion of periodicity in sequences to a new kindof pseudoperiodicity, and we prove some basic results about it. We revisit theresults of a 2012 paper of Shevelev and reprove his results in a simpler andmore unified manner, and provide a complete answer to one of his previouslyunresolved questions. We consider finding words with specific pseudoperiod andhaving the smallest possible critical exponent. Finally, we consider theproblem of determining whether a finite word is pseudoperiodic of a given size,and show that it is NP-complete
AbstractWe propose an algorithm that given as input a full word w of length n, and positive integers...
The concept of periodicity has played over the years a centra1 role in the development of combinator...
AbstractWe define an infinite permutation as a sequence of reals taken up to value, or, equivalently...
We generalize the familiar notion of periodicity in sequences to a new kind of pseudoperiodicity, an...
AbstractThe concept of periodicity has played over the years a central role in the development of co...
We consider words over an arbitrary alphabet admitting multiple pseudoperiods according to permutati...
AbstractIn this paper, we study word regularities and in particular extensions of the notion of the ...
AbstractThe study of the combinatorial properties of strings of symbols from a finite alphabet, also...
Abstract The concept of quasiperiodicity is a generalization of the notion of periodicity where in c...
AbstractThe study of combinatorics on words, or finite sequences of symbols from a finite alphabet, ...
AbstractWe prove a periodicity theorem on words that has strong analogies with the Critical Factoriz...
The study of repetitions in words constitutes an important stream of research both in combina-torics...
In this paper, we introduce the concept of Sp-pseudo almost periodicity on time scales and present s...
Motivated by the extension of the critical factorization theorem to infinite words, we study the (lo...
Let be a finite alphabet. A word w over is said to be quasiperiodic if it has a finite proper subw...
AbstractWe propose an algorithm that given as input a full word w of length n, and positive integers...
The concept of periodicity has played over the years a centra1 role in the development of combinator...
AbstractWe define an infinite permutation as a sequence of reals taken up to value, or, equivalently...
We generalize the familiar notion of periodicity in sequences to a new kind of pseudoperiodicity, an...
AbstractThe concept of periodicity has played over the years a central role in the development of co...
We consider words over an arbitrary alphabet admitting multiple pseudoperiods according to permutati...
AbstractIn this paper, we study word regularities and in particular extensions of the notion of the ...
AbstractThe study of the combinatorial properties of strings of symbols from a finite alphabet, also...
Abstract The concept of quasiperiodicity is a generalization of the notion of periodicity where in c...
AbstractThe study of combinatorics on words, or finite sequences of symbols from a finite alphabet, ...
AbstractWe prove a periodicity theorem on words that has strong analogies with the Critical Factoriz...
The study of repetitions in words constitutes an important stream of research both in combina-torics...
In this paper, we introduce the concept of Sp-pseudo almost periodicity on time scales and present s...
Motivated by the extension of the critical factorization theorem to infinite words, we study the (lo...
Let be a finite alphabet. A word w over is said to be quasiperiodic if it has a finite proper subw...
AbstractWe propose an algorithm that given as input a full word w of length n, and positive integers...
The concept of periodicity has played over the years a centra1 role in the development of combinator...
AbstractWe define an infinite permutation as a sequence of reals taken up to value, or, equivalently...