Exponential sum

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1This is the author’s version of the paper. The final publication has appeared in J. Number Theory), 2214–2225. A Bombieri-Vinogradov type exponential sum result with applications Kaisa Matom¨aki

This is the author’s version of the paper. The final publication has appeared in J. Number Theory), 2214–2225. A Bombieri-Vinogradov type exponential sum result with applications Kaisa Matom¨aki

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Source URL: users.utu.fi

Language: English - Date: 2010-05-17 06:02:36
    2ON THE NUMBER OF SUBSEQUENCES WITH GIVEN SUM OF SEQUENCES IN FINITE ABELIAN p-GROUPS WEIDONG GAO AND ALFRED GEROLDINGER Abstract. Let G be an additive finite abelian p-group. For a given (long) sequence S in G and some e

    ON THE NUMBER OF SUBSEQUENCES WITH GIVEN SUM OF SEQUENCES IN FINITE ABELIAN p-GROUPS WEIDONG GAO AND ALFRED GEROLDINGER Abstract. Let G be an additive finite abelian p-group. For a given (long) sequence S in G and some e

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    Source URL: ccom.uprrp.edu

    Language: English - Date: 2011-03-02 23:56:12
    3Statistics 583, Problem Set 1 Solutions Wellner; [removed]Pn 1. Let SN = i=1 Qi be the Wilcoxon rank sum statistic derived in class on 30

    Statistics 583, Problem Set 1 Solutions Wellner; [removed]Pn 1. Let SN = i=1 Qi be the Wilcoxon rank sum statistic derived in class on 30

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    Source URL: www.stat.washington.edu

    Language: English - Date: 2015-04-09 14:50:09
    4Exponential and Logarithmic Functions Algebra of Functions Sum (f

    Exponential and Logarithmic Functions Algebra of Functions Sum (f

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    Source URL: sradai.tripod.com

    Language: English - Date: 2013-02-12 17:42:04
    5Open Problems on Exponential and Character Sums Igor E. Shparlinski Department of Computing, Macquarie University Sydney, NSW 2109, Australia [removed]

    Open Problems on Exponential and Character Sums Igor E. Shparlinski Department of Computing, Macquarie University Sydney, NSW 2109, Australia [removed]

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    Source URL: web.science.mq.edu.au

    Language: English - Date: 2013-04-07 21:19:17
    6IMPERIAL COLLEGE LONDON DEPARTMENT OF MATHEMATICS BASIC TECHNIQUES SECTION A: 1) Sum of series: arithmetic and geometric progressions summed to n terms; sum of geometric series; exponential series.

    IMPERIAL COLLEGE LONDON DEPARTMENT OF MATHEMATICS BASIC TECHNIQUES SECTION A: 1) Sum of series: arithmetic and geometric progressions summed to n terms; sum of geometric series; exponential series.

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    Source URL: workspace.imperial.ac.uk

    Language: English - Date: 2014-08-21 04:22:01
    7Improved Exponential-time Algorithms for Inhomogeneous-SIS Shi Bai1 , Steven D. Galbraith1 , Liangze Li2 , and Daniel Sheffield1 1 Department of Mathematics, University of Auckland, Auckland, New Zealand. 2

    Improved Exponential-time Algorithms for Inhomogeneous-SIS Shi Bai1 , Steven D. Galbraith1 , Liangze Li2 , and Daniel Sheffield1 1 Department of Mathematics, University of Auckland, Auckland, New Zealand. 2

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    Source URL: eprint.iacr.org

    Language: English - Date: 2014-07-31 14:00:16
    8Trace and Norm L-functions Antonio Rojas Leon Departamento de Álgebra, Universidad de Sevilla Spain Exponential sums de…ned over the rational points of an algebraic variety over a …nite …eld have been extensively

    Trace and Norm L-functions Antonio Rojas Leon Departamento de Álgebra, Universidad de Sevilla Spain Exponential sums de…ned over the rational points of an algebraic variety over a …nite …eld have been extensively

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    Source URL: www.math.cinvestav.mx

    Language: English - Date: 2014-07-21 11:59:23
    9On SL2(Z) and SL3(Z) Kloosterman sums Olga Balkanova Erasmus Mundus Master ALGANT University of Bordeaux 1

    On SL2(Z) and SL3(Z) Kloosterman sums Olga Balkanova Erasmus Mundus Master ALGANT University of Bordeaux 1

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    Source URL: www.algant.eu

    Language: English - Date: 2011-10-11 09:34:32
    10DABOUSSI’S VERSION OF VINOGRADOV’S BOUND FOR THE EXPONENTIAL SUM OVER PRIMES (slightly simplified) Notes by Tim Jameson (recalled on a busman’s holiday in Oslo, [removed]Vinogradov’s method to estimate an exponenti

    DABOUSSI’S VERSION OF VINOGRADOV’S BOUND FOR THE EXPONENTIAL SUM OVER PRIMES (slightly simplified) Notes by Tim Jameson (recalled on a busman’s holiday in Oslo, [removed]Vinogradov’s method to estimate an exponenti

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    Source URL: www.maths.lancs.ac.uk

    Language: English - Date: 2013-12-02 05:16:52