On universal partial words
A universal word for a finite alphabet $A$ and some integer $n\geq 1$ is a word over $A$ such that every word in $A^n$ appears exactly once as a subword (cyclically or linearly). It is well-known and easy to prove that universal words exist for any $A$ and $n$. In this work we initiate the systemati...
Main Authors: | Herman Z. Q. Chen, Sergey Kitaev, Torsten Mütze, Brian Y. Sun |
---|---|
Format: | Article |
Language: | English |
Published: |
Discrete Mathematics & Theoretical Computer Science
2017-05-01
|
Series: | Discrete Mathematics & Theoretical Computer Science |
Subjects: | |
Online Access: | https://dmtcs.episciences.org/2205/pdf |
Similar Items
-
Pseudoperiodic Words and a Question of Shevelev
by: Joseph Meleshko, et al.
Published: (2023-10-01) -
The repetition threshold for binary rich words
by: James D. Currie, et al.
Published: (2020-02-01) -
Permutation complexity of images of Sturmian words by marked morphisms
by: Adam Borchert, et al.
Published: (2018-06-01) -
Antisquares and Critical Exponents
by: Aseem Baranwal, et al.
Published: (2023-09-01) -
Transfinite Lyndon words
by: Olivier Carton, et al.
Published: (2020-11-01)