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Lp norm local estimates for exponential sums
Comptes Rendus de l'Académie des Sciences - Series I - Mathematics, 2000The authors announce the proof of the following theorem: For every real number \(p>1\) there is an explicitly computable constant \(K_p> 0\) such that, for any arc \(J\) of the one-dimensional torus \(\mathbb{T}= \mathbb{R}/\mathbb{Z}\) with \(|J|> 0\), no matter how small, one can find some exponential sum \(f(x)= \sum_{k=1}^m \exp(2i\pi N_kx)\) (the \
Anderson, Bruce +4 more
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Glottal source estimation using a sum of exponentials model
The Journal of the Acoustical Society of America, 1989This paper describes an algorithm for simultaneously estimating the parameters of a model for the glottal source and the vocal tract filter. The glottal source signal is described by t.he four-parameter LF model [Fant et al., Speech Transmis. Lab. Q. Prog. Stat. Rep. (1984)].
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Estimate for exponential sums and its applications
Frontiers of Mathematics in China, 2012Let \(f_{k}(n)\) be the characteristic function of \(n\) with \(\Omega(n)=k\), and \[ T_{k}(x,\alpha)=\sum_{n\leq x}f_{k}(n)e(n\alpha). \] Write \[ r(N)=\#\{N=f_{k}(n_{1})n_{1}+f_{k}(n_{2})n_{2}+f_{k}(n_{3})n_{3}\}. \] The author obtains the following result: Let \(k\leq (\log\log N)^{1-\Delta}\), then \[ r(N)=\frac{1}{2}N^{2}\mathfrak{S}(N)(\frac ...
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On Hua's Estimate for Exponential Sums
Journal of the London Mathematical Society, 1982Loxton, John H., Smith, Robert A.
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Exponential estimates for distributions of sums of independent random fields
Siberian Mathematical Journal, 1985See the review in Zbl 0566.60026.
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Estimates on exponential sums related to the Diffie–Hellman Distributions
GAFA Geometric And Functional Analysis, 2005This important paper investigates the structure of sets in \( \mathbb F_p \) and \( \mathbb F_p \times \mathbb F_p \) with small product set, where ``small'' is meant in the not too restrictive sense \(| H \cdot H| < | H| ^{1+\tau }\) with a suitably small \(\tau \).
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Exponential Sums over Finite Fields
Journal of Systems Science and Complexity, 2021Daqing Wan, Wan Daqing
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On van der Corput’s k-th derivative test for exponential sums
Indagationes Mathematicae, 2016Olivier Robert
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