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Subword complexity and Laurent series
Integers, 2011Summary: Decimal expansions of classical constants such as \(\sqrt 2\), \(\pi\) and \(\zeta (3)\) have long been a source of difficult questions. In the case of Laurent series with coefficients in a finite field, where ``no carries appear'', the situation seems to be simplified and drastically different. In 1935, \textit{L. Carlitz} [Duke Math. J.
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Estimation of Entropy from Subword Complexity
2015Subword complexity is a function that describes how many different substrings of a given length are contained in a given string. In this paper, two estimators of block entropy are proposed, based on the profile of subword complexity. The first estimator works well only for IID processes with uniform probabilities.
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Subword complexity of the Fibonacci–Thue–Morse sequence: The proof of Dekking’s conjecture
Indagationes Mathematicae, 2021Jeffrey Shallit
exaly
On the subword complexity of DOL languages with a constant distribution
Information Processing Letters, 1981A Ehrenfeucht
exaly
SUBWORD COMPLEXITY AND PERIODICITY IN TWO OR MORE DIMENSIONS
Developments In Language Theory, 2000openaire +2 more sources

