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  • The law of the iterated log... The law of the iterated logarithm for the discrepancy of perturbed geometric progressions
    Fukuyama, K. Acta mathematica Hungarica, 06/2021, Volume: 164, Issue: 1
    Journal Article
    Peer reviewed
    Open access

    We investigate the asymptotic distribution of perturbed geometric progression { θ k x + γ k } given by θ ∈ ( - ∞ , - 1 ) ∪ ( 1 , ∞ ) and γ 1 , γ 2 , ⋯ ∈ R . We prove that the discrepancy obeys the ...
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  • Metric Discrepancy Results ... Metric Discrepancy Results for Subsequences of Geometric Progressions
    Fukuyama, K.; Suzaki, K. Lobachevskii journal of mathematics, 12/2021, Volume: 42, Issue: 13
    Journal Article
    Peer reviewed
    Open access

    In the previous work, we proved the law of the iterated logarithm for a subsequence of geometric progression and showed that the speed of convergence toward the uniform distribution is faster than ...
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  • Metric discrepancy results ... Metric discrepancy results for geometric progressions perturbed by irrational rotations
    Fukuyama, K.; Mori, S.; Tanabe, Y. Acta Mathematica Hungarica, 06/2020, Volume: 161, Issue: 1
    Journal Article
    Peer reviewed
    Open access

    For θ ∈ ( - ∞ , - 1 ) ∪ ( 1 , ∞ ) and for almost every x , it is known that the sequence { θ k x } is uniformly distributed modulo 1. The speed of convergence sensitively depends on the algebraic ...
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  • Generation of a Large Diame... Generation of a Large Diameter He Cascade Arc Plasma for a Plasma Window Application
    Asano, Y.; Iwamoto, Y.; Fukuyama, K. ... IEEE transactions on plasma science, 2018-July, 2018-7-00, Volume: 46, Issue: 7
    Journal Article
    Peer reviewed

    We fabricated a cascade arc discharge source with a channel diameter of 8 mm for various applications to virtual vacuum interface (plasma window). Stationary helium arc plasma up to a discharge ...
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  • The law of the iterated log... The law of the iterated logarithm for discrepancies of {θnx}
    Fukuyama, K. Acta mathematica Hungarica, 01/2008, Volume: 118, Issue: 1-2
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    Peer reviewed
    Open access

    It is proved that two types of discrepancies of the sequence { θ n x } obey the law of the iterated logarithm with the same constant. The appearing constants are calculated explicitly for most of θ > ...
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  • Development of soybean prod... Development of soybean production technique by living mulch method with Rhodes grass in southwestern Japan
    Prasojo, Y S; Ishigaki, G; Fukuyama, K ... IOP conference series. Earth and environmental science, 11/2019, Volume: 387, Issue: 1
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    Peer reviewed
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    Tropical grasses mainly utilized in southwestern Japan exhibited that the dry matter yield is increased as the growth stage. However, the nutritive value, such as crude protein (CP) and non-fibrous ...
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  • Metric discrepancy results ... Metric discrepancy results for geometric progressions with small ratios
    Fukuyama, K.; Sakaguchi, S.; Shimabe, O. ... Acta mathematica Hungarica, 08/2018, Volume: 155, Issue: 2
    Journal Article
    Peer reviewed
    Open access

    Although the law of the iterated logarithm for discrepancies of geometric progression is proved, the constants appearing there are not concretely evaluated for small ratios. We consider the case when ...
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  • Soymilk-fermented with Lactobacillus delbrueckii subsp. delbrueckii TUA4408L improves immune-health in pigs
    Suda, Y; Kagawa, K; Fukuyama, K ... Beneficial microbes, 02/2022, Volume: 13, Issue: 1
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    Peer reviewed

    subsp. TUA4408L has the ability to grow and ferment soymilk and is able to modulate the innate immune response of intestinal epithelial cells . These two properties prompt us to evaluate whether the ...
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  • A metric discrepancy result... A metric discrepancy result with given speed
    Berkes, I.; Fukuyama, K.; Nishimura, T. Acta mathematica Hungarica, 02/2017, Volume: 151, Issue: 1
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    Peer reviewed
    Open access

    It is known that the discrepancy D N { k x } of the sequence { k x } satisfies N D N { k x } = O ( ( log N ) ( log log N ) 1 + ε ) a.e. for all ε > 0 , but not for ε = 0 . For n k = θ k , θ > 1 we ...
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