Abelian

Results: 699



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51ON 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
    52Hecke module structure of quaternions David R. Kohel Abstract The arithmetic of quaternions is recalled from a constructive point of view. A Hecke module is introduced, defined as a free abelian group on right ideal clas

    Hecke module structure of quaternions David R. Kohel Abstract The arithmetic of quaternions is recalled from a constructive point of view. A Hecke module is introduced, defined as a free abelian group on right ideal clas

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    Source URL: iml.univ-mrs.fr

    - Date: 2012-11-13 10:03:13
      53A.V.I, a library for computing isogenies between abelian varieties Gaetan B Romain C

      A.V.I, a library for computing isogenies between abelian varieties Gaetan B Romain C

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      Source URL: www.normalesup.org

      - Date: 2013-11-15 16:58:00
        54INVARIANT MEASURES AND STIFFNESS FOR NON ABELIAN GROUPS OF TORAL AUTOMORPHISMS J. Bourgain(a) , A. Furman(b) , E. Lindenstrauss(c) , S. Mozes(d) (a) Institute for Advanced Study, Princeton, NJ 08540

        INVARIANT MEASURES AND STIFFNESS FOR NON ABELIAN GROUPS OF TORAL AUTOMORPHISMS J. Bourgain(a) , A. Furman(b) , E. Lindenstrauss(c) , S. Mozes(d) (a) Institute for Advanced Study, Princeton, NJ 08540

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        Source URL: www.ma.huji.ac.il

        - Date: 2009-06-07 23:36:50
          55An Introduction to the Cohomology of Groups Peter J. Webb 0. What is group cohomology? For each group G and representation M of G there are abelian groups Hn (G, M ) and H (G, M ) where n = 0, 1, 2, 3, . . ., called the

          An Introduction to the Cohomology of Groups Peter J. Webb 0. What is group cohomology? For each group G and representation M of G there are abelian groups Hn (G, M ) and H (G, M ) where n = 0, 1, 2, 3, . . ., called the

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          Source URL: www.math.umn.edu

          - Date: 2016-01-18 17:33:23
            56NON-STABILIZER QUANTUM CODES FROM ABELIAN SUBGROUPS OF THE ERROR GROUP V. ARVIND, PIYUSH P KURUR, AND K. R. PARTHASARATHY Institute of Mathematical Sciences, C.I.T Campus Chennai, India email: {arvind,krp,ppk}@ims

            NON-STABILIZER QUANTUM CODES FROM ABELIAN SUBGROUPS OF THE ERROR GROUP V. ARVIND, PIYUSH P KURUR, AND K. R. PARTHASARATHY Institute of Mathematical Sciences, C.I.T Campus Chennai, India email: {arvind,krp,ppk}@ims

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            Source URL: www.cse.iitk.ac.in

            - Date: 2016-07-30 09:35:21
              57Error Correction for non-Abelian anyons James R. Wootton, Jan Burri, Daniel Loss Universität Basel Sofyan Iblisdir Universitat de Barcelona

              Error Correction for non-Abelian anyons James R. Wootton, Jan Burri, Daniel Loss Universität Basel Sofyan Iblisdir Universitat de Barcelona

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              Source URL: www.qec14.ethz.ch

              - Date: 2015-01-28 07:57:17
                58937 Documenta Math. Jumps and Monodromy of Abelian Varieties Lars Halvard Halle and Johannes Nicaise1

                937 Documenta Math. Jumps and Monodromy of Abelian Varieties Lars Halvard Halle and Johannes Nicaise1

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                Source URL: documenta.sagemath.org

                - Date: 2011-12-31 11:03:43
                  59A Vélu’s like formula for computing isogenies on Abelian Varieties David Lubicz1,2 , Damien Robert3 1 2 3

                  A Vélu’s like formula for computing isogenies on Abelian Varieties David Lubicz1,2 , Damien Robert3 1 2 3

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                  Source URL: www.normalesup.org

                  - Date: 2014-08-03 16:15:38
                    60Mathematisches Institut der Universität Bonn PD Dr. Vladimir Lazi´c Dr. Luca Tasin Graduate Seminar S4A1: Abelian varieties Sommersemester 2016

                    Mathematisches Institut der Universität Bonn PD Dr. Vladimir Lazi´c Dr. Luca Tasin Graduate Seminar S4A1: Abelian varieties Sommersemester 2016

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                    Source URL: www.math.uni-bonn.de

                    - Date: 2016-04-12 12:27:46