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Showing 1 to 2 of 2 for “"nonic field"”.

  1. Torsion Subgroups Of Rational Elliptic Curves Over Odd Degree Galois Fields

    … Theorem states that if K is a number field and E/K is an elliptic curve that the group of K-rational points E(K) is a finitely generated abelian group, i.e. E(K) = Z^{r_K} ⊕ E(K)_tors, where r_K is the rank of E and E(K)_tors is the subgroup of torsion points on E. Unfortunately, very …

    syracuse-diss Repository record for Torsion Subgroups Of Rational Elliptic Curves Over Odd Degree Galois Fields (opens in a new tab)

  2. Torsion Subgroups of Rational Elliptic Curves Over Odd Degree Galois Fields

    … Theorem states that if K is a number field and E/K is an elliptic curve that the group of K-rational points E(K) is a finitely generated abelian group, i.e. E(K) = Z^{r_K} ⊕ E(K)_tors, where r_K is the rank of E and E(K)_tors is the subgroup of torsion points on E. Unfortunately, very …

    syracuse-diss Repository record for Torsion Subgroups of Rational Elliptic Curves Over Odd Degree Galois Fields (opens in a new tab)