Number theory

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51The 98th Mathematics Colloquium Prague November 8, 2016 Random number theory

The 98th Mathematics Colloquium Prague November 8, 2016 Random number theory

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Source URL: math.dartmouth.edu

- Date: 2016-11-08 05:47:00
    52Ergodic Theory and its Connections with Arithmetic and Combinatorics 12 – CIRM (Marseille Luminy, France) Weak model sets and dynamical systems of number-theoretic origin Michael Baake (-biele

    Ergodic Theory and its Connections with Arithmetic and Combinatorics 12 – CIRM (Marseille Luminy, France) Weak model sets and dynamical systems of number-theoretic origin Michael Baake (-biele

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    Source URL: www.cirm-math.fr

    - Date: 2016-11-29 05:59:07
      53On transcendental number theory, classical analytic functions and Diophantine geometry B. Zilber University of Oxford

      On transcendental number theory, classical analytic functions and Diophantine geometry B. Zilber University of Oxford

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      Source URL: people.maths.ox.ac.uk

      - Date: 2007-03-14 06:35:14
        54Algorithmic number theory and cryptography — Team presentation, Bordeaux Damien Robert Équipe LFANT, Inria Bordeaux Sud-Ouest

        Algorithmic number theory and cryptography — Team presentation, Bordeaux Damien Robert Équipe LFANT, Inria Bordeaux Sud-Ouest

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        Source URL: www.normalesup.org

        - Date: 2014-08-21 15:44:55
          55How Euler Did It by Ed Sandifer Sums (and differences) that are squares March 2009 Late in his life, Euler devoted a lot of time and effort to number theory. Indeed, almost 40% of his papers in number theory were publish

          How Euler Did It by Ed Sandifer Sums (and differences) that are squares March 2009 Late in his life, Euler devoted a lot of time and effort to number theory. Indeed, almost 40% of his papers in number theory were publish

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          Source URL: eulerarchive.maa.org

          - Date: 2013-11-04 12:20:24
            56Around the Möbius function Kaisa Matomäki (University of Turku), Maksym Radziwill (Rutgers University) The Möbius function plays a central role in number theory; both the prime number theorem and the Riemann Hypothesi

            Around the Möbius function Kaisa Matomäki (University of Turku), Maksym Radziwill (Rutgers University) The Möbius function plays a central role in number theory; both the prime number theorem and the Riemann Hypothesi

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            Source URL: www.7ecm.de

            - Date: 2016-06-10 05:01:15
              57K-THEORY FOR RING C*-ALGEBRAS – THE CASE OF NUMBER FIELDS WITH HIGHER ROOTS OF UNITY arXiv:1201.4296v2 [math.OA] 4 Oct 2012 ¨

              K-THEORY FOR RING C*-ALGEBRAS – THE CASE OF NUMBER FIELDS WITH HIGHER ROOTS OF UNITY arXiv:1201.4296v2 [math.OA] 4 Oct 2012 ¨

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              Source URL: 131.220.77.52

              - Date: 2012-10-05 02:50:50
                58Computing field degrees of radical extensions Willem Jan Palenstijn Universiteit Leiden Intercity number theory seminar

                Computing field degrees of radical extensions Willem Jan Palenstijn Universiteit Leiden Intercity number theory seminar

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                Source URL: www.math.leidenuniv.nl

                - Date: 2006-03-02 14:37:02
                  59On some equations concerning the M- Theory and Topological strings and the GopakumarVafa formula applied in some sectors of String Theory and Number Theory Roberto Servi, Michele Nardelli1,2 , Francesco Di Noto 1 Dipart

                  On some equations concerning the M- Theory and Topological strings and the GopakumarVafa formula applied in some sectors of String Theory and Number Theory Roberto Servi, Michele Nardelli1,2 , Francesco Di Noto 1 Dipart

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                  Source URL: empslocal.ex.ac.uk

                  - Date: 2015-05-31 07:41:13
                    60ON CANONICAL SUBGROUPS OF HILBERT-BLUMENTHAL ABELIAN VARIETIES SHIN HATTORI Abstract. Let p be a rational prime. Let F be a totally real number field which is unramified over p. In this paper, we develop a theory of cano

                    ON CANONICAL SUBGROUPS OF HILBERT-BLUMENTHAL ABELIAN VARIETIES SHIN HATTORI Abstract. Let p be a rational prime. Let F be a totally real number field which is unramified over p. In this paper, we develop a theory of cano

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                    Source URL: www2.math.kyushu-u.ac.jp

                    - Date: 2016-06-23 04:10:47