On the Nth maximum order complexity and the expansion complexity of a Rudin-Shapiro-like sequence
0102 computer and information sciences
01 natural sciences
DOI:
10.1007/s12095-019-00396-0
Publication Date:
2019-09-13T04:31:08Z
AUTHORS (3)
ABSTRACT
Based on the parity of the number of occurrences of a pattern 10 as a scattered subsequence in the binary representation of integers, a Rudin-Shapiro-like sequence is defined by Lafrance, Rampersad and Yee. The N th maximum order complexity and the expansion complexity of this Rudin-Shapiro-like sequence are calculated in this paper.
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