Article
Uniform Distribution Modulo 1 of the Harmonic Prime Factor of an Integer
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Abstract
Define the harmonic mean prime factor of n as the harmonic mean of the distinct prime factors of n. In this note, we show that the harmonic mean prime factor of n is uniformly distributed modulo 1.
Keywords
Uniform distribution, values of arithmetic functions.
Citation
Katai, I. & Luca, F. (2009). Uniform distribution modulo 1 of the harmonic prime factor of an integer. Uniform Distribution Theory, 4(2), 115–132.
I. Katai and F. Luca, “Uniform distribution modulo 1 of the harmonic prime factor of an integer,” Uniform Distribution Theory, vol. 4, no. 2, pp. 115–132, 2009.
Katai I, Luca F. Uniform distribution modulo 1 of the harmonic prime factor of an integer. Uniform Distribution Theory. 2009;4(2):115–132.
Katai, I. and Luca, F. (2009), ‘Uniform distribution modulo 1 of the harmonic prime factor of an integer’, Uniform Distribution Theory, 4(2), pp. 115–132.
Katai, Imre, and Florian Luca. “Uniform Distribution Modulo 1 of the Harmonic Prime Factor of an Integer.” Uniform Distribution Theory, vol. 4, no. 2, 2009, pp. 115–132.
Katai, Imre, and Florian Luca. “Uniform Distribution Modulo 1 of the Harmonic Prime Factor of an Integer.” Uniform Distribution Theory 4, no. 2 (2009): 115–132.
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Published by: Engineering Journals
