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![]() Date: 2008-06-02 13:53:48Elliptic curves Abelian varieties Cryptography Class field theory Number theory Mordell–Weil theorem Tate–Shafarevich group Nagell–Lutz theorem Weil pairing Abstract algebra Algebra Mathematics | Add to Reading List |
![]() | ON THE SECOND TATE–SHAFAREVICH GROUP OF A 1–MOTIVE PETER JOSSEN Abstract. We prove finiteness results for Tate–Shafarevich groups in degree 2 associated with 1–motives. We give a number theoretic interpretation oDocID: 1v9f1 - View Document |
![]() | 673 Documenta Math. Visibility of the Shafarevich–Tate Group at Higher LevelDocID: 1r06u - View Document |
![]() | 673 Documenta Math. Visibility of the Shafarevich–Tate Group at Higher LevelDocID: 1oPZC - View Document |
![]() | Visibility of Ideal Classes Ren´e Schoof ∗ Lawrence C. WashingtonDocID: QuBn - View Document |
![]() | William A. Stein – Curriculum Vitae – Oct[removed]0925DocID: IBHu - View Document |