Finding automatic sequences with few correlations
Author:
Affiliation:
1. CNRS, LIGM , Univ Gustave Eiffel , F-77454 Marne-la-Vallée , France
2. CNRS, Inria , IECL Université de Lorraine , Nancy , France
Abstract
Publisher
Walter de Gruyter GmbH
Link
https://www.sciendo.com/pdf/10.2478/puma-2022-0012
Reference6 articles.
1. [1] J.-P. Allouche, On a Golay-Shapiro-like sequence, Unif. Distrib. Theory, 11 (2016) 205–210.
2. [2] J.-P. Allouche and J. Shallit, Automatic sequences, Cambridge University Press, Cambridge, 2003. Theory, applications, generalizations.10.1017/CBO9780511546563
3. [3] E. Grant, J. Shallit and T. Stoll, Bounds for the discrete correlation of infinite sequences on k symbols and generalized Rudin-Shapiro sequences, Acta Arith., 140 (2009) 345–368.
4. [4] I. Marcovici, T. Stoll and P.-A. Tahay, Discrete correlations of order 2 of generalized Golay-Shapiro sequences: a combinatorial approach, Integers, 21 (2021), #A44.
5. [5] M. Queffélec, Une nouvelle propriété des suites de Rudin-Shapiro, Ann. Inst. Fourier (Grenoble), 37 (1987) 115–138.
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