AbstractThe gap function of an infinite word over the binary alphabet {0,1} gives the distances between consecutive 1's in this word. In this paper we study infinite binary words whose gap function is injective or “almost injective.” A method for computing the subword complexity of such words is given. A necessary and sufficient condition for a function to be the subword complexity function of a binary word whose gap function is increasing is obtained
AbstractThe subword complexity of a language K is the function which to every positive integer n ass...
The arithmetical complexity of infinite words, defined by Avgustinovich, Fon-Der-Flaass and the auth...
AbstractThis paper contains answers to several problems in the theory of the computational complexit...
Most of the constructions of infinite words having polynomial subword complexity are quite complicat...
AbstractPartial words are sequences over a finite alphabet that may contain wildcard symbols, called...
The subword complexity function pw of a finite word w over a finite alphabet A with cardA = q ≥ 1 is...
AbstractIn this article, we construct a family of infinite words, generated by countable automata an...
We begin a systematic study of the relations between subword complexity of infinite words and their ...
Partial words, which are sequences that may have some undefined positions called holes, can be viewe...
AbstractIn Section 1 we study the relations among some combinatorial properties of infinite words, e...
AbstractLet Q be an alphabet on q letters. Let W : Z ≥0 → Q be a word such that each letter of Q occ...
AbstractWe define several notions of language complexity for finite words, and use them to define an...
The subword complexity of a finite word w of length N is a function which associates to each n ≤ N t...
Partial words are sequences over a finite alphabet that may contain wildcard symbols, called holes, ...
International audienceFor an extensive range of infinite words, and the associated symbolic dynamica...
AbstractThe subword complexity of a language K is the function which to every positive integer n ass...
The arithmetical complexity of infinite words, defined by Avgustinovich, Fon-Der-Flaass and the auth...
AbstractThis paper contains answers to several problems in the theory of the computational complexit...
Most of the constructions of infinite words having polynomial subword complexity are quite complicat...
AbstractPartial words are sequences over a finite alphabet that may contain wildcard symbols, called...
The subword complexity function pw of a finite word w over a finite alphabet A with cardA = q ≥ 1 is...
AbstractIn this article, we construct a family of infinite words, generated by countable automata an...
We begin a systematic study of the relations between subword complexity of infinite words and their ...
Partial words, which are sequences that may have some undefined positions called holes, can be viewe...
AbstractIn Section 1 we study the relations among some combinatorial properties of infinite words, e...
AbstractLet Q be an alphabet on q letters. Let W : Z ≥0 → Q be a word such that each letter of Q occ...
AbstractWe define several notions of language complexity for finite words, and use them to define an...
The subword complexity of a finite word w of length N is a function which associates to each n ≤ N t...
Partial words are sequences over a finite alphabet that may contain wildcard symbols, called holes, ...
International audienceFor an extensive range of infinite words, and the associated symbolic dynamica...
AbstractThe subword complexity of a language K is the function which to every positive integer n ass...
The arithmetical complexity of infinite words, defined by Avgustinovich, Fon-Der-Flaass and the auth...
AbstractThis paper contains answers to several problems in the theory of the computational complexit...