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首页> 外文期刊>Chaos, Solitons and Fractals: Applications in Science and Engineering: An Interdisciplinary Journal of Nonlinear Science >On some properties of a meta-Fibonacci sequence connected to Hofstadter sequence and Mobius function
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On some properties of a meta-Fibonacci sequence connected to Hofstadter sequence and Mobius function

机译:在连接到HofStadter序列和Mobius函数的Meta-Fibonacci序列的某些属性上

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摘要

The Hofstadter Q-sequence is perhaps the most known example of meta-Fibonacci sequence. Many authors have been interested in meta-Fibonacci sequences related to this sequence. For example, recently, it was studied by A. Alkan, N. Fox, and O. Aybar the connection between the Q-sequence and the Hofstadter-Conway $ 10,00 0 sequence. Here, in the similar spirit as their paper, we study the interplay between the Hofstadter Q-sequence and one of the more important multiplicative arithmetic function, namely, the Mobius function. (C) 2020 Elsevier Ltd. All rights reserved.
机译:HofStadter Q序列可能是Meta-Fibonacci序列最着名的示例。 许多作者对与此序列相关的Meta-Fibonacci序列感兴趣。 例如,最近,它是由A. Alkan,N. Fox和O. AyBar研究的Q序列与Hofstadter-Conway $ 10,00 0序列之间的连接。 在这里,在类似的精神作为本文中,我们研究了HofStadter Q序列与更重要的乘法算术功能之一之间的相互作用,即Mobius函数。 (c)2020 elestvier有限公司保留所有权利。

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