Results 21 to 30 of about 542,394 (229)
On the largest prime factor of integers [PDF]
Acta Arithmetica, 2000 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jia, Chaohua, Liu, Ming-Chit
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Partial Key Attack Given MSBs of CRT-RSA Private Keys
Mathematics, 2020 The CRT-RSA cryptosystem is the most widely adopted RSA variant in digital applications. It exploits the properties of the Chinese remainder theorem (CRT) to elegantly reduce the size of the private keys.
Amir Hamzah Abd Ghafar +3 more
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European Physical Journal C: Particles and Fields, 2021 The one-loop contributions to the trilinear neutral gauge boson couplings $$ZZV^*$$ Z Z V ∗ ( $$V=\gamma ,Z,Z'$$ V = γ , Z , Z ′ ), parametrized in terms of one CP-conserving $$f_5^{V}$$ f 5 V and one CP-violating $$f_4^{V}$$ f 4 V form factors, are ...
A. I. Hernández-Juárez +2 more
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On the largest prime factors ofn andn + 1 [PDF]
Aequationes mathematicae, 1978 The authors prove some interesting results which give a comparison of the largest prime factors of \(n\) and \(n+1\). Let \(P(n)\) denote the largest prime factor of \(n\). Then one of the impressive results proved is that the number of \(n\leq x\) for which \(P(n)> P(n+1)\) is \(\gg x\) for all large \(x\).
Pomerance, Carl, Erdös, Paul
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ON THE LARGEST PRIME FACTOR OF THE MERSENNE NUMBERS [PDF]
Bulletin of the Australian Mathematical Society, 2009 AbstractLetP(k) be the largest prime factor of the positive integerk. In this paper, we prove that the seriesis convergent for each constantα<1/2, which gives a more precise form of a result of C. L. Stewart [‘On divisors of Fermat, Fibonacci, Lucas and Lehmer numbers’,Proc. London Math. Soc.35(3) (1977), 425–447].
Ford, Kevin +2 more
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Predicting neural deficits in sensorineural hearing loss from word recognition scores
Scientific Reports, 2022 The current gold standard of clinical hearing assessment includes a pure-tone audiogram combined with a word recognition task. This retrospective study tests the hypothesis that deficits in word recognition that cannot be explained by loss in audibility ...
Kelsie J. Grant +8 more
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Predictive ability of machine learning methods for massive crop yield prediction
Spanish Journal of Agricultural Research, 2014 An important issue for agricultural planning purposes is the accurate yield estimation for the numerous crops involved in the planning. Machine learning (ML) is an essential approach for achieving practical and effective solutions for this problem.
Alberto Gonzalez-Sanchez +2 more
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Uniform estimates for smooth polynomials over finite fields
Discrete Analysis, 2023 Uniform estimates for smooth polynomials over finite fields, Discrete Analysis 2023:16, 31 pp. A positive integer $n$ is called $m$-_smooth_ if its largest prime factor has size at most $m$.
Ofir Gorodetsky
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THE A VERAGE VALUE OF THE SMARANDACHE FUNCTION [PDF]
, 2012 Given a positive integer n, let P(n) denote the largest prime factor of n and S(n) denote the smallest integer m such that n divides ...
Finch, Steven R.
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ON THE LARGEST PRIME FACTOR OF THE k-FIBONACCI NUMBERS [PDF]
International Journal of Number Theory, 2013 Let P(m) denote the largest prime factor of an integer m ≥ 2, and put P(0) = P(1) = 1. For an integer k ≥ 2, let [Formula: see text] be the k-generalized Fibonacci sequence which starts with 0, …, 0, 1 (k terms) and each term afterwards is the sum of the k preceding terms. Here, we show that if n ≥ k+2, then [Formula: see text].
Bravo, Jhon J., Luca, Florian
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