A subexponential algorithm for the determination of class groups and regulators of algebraic number fields
暂无分享,去创建一个
[1] D. Shanks. Class number, a theory of factorization, and genera , 1971 .
[2] Helmut Hasse. The Class Number , 1980 .
[3] Leslie E. Trotter,et al. Hermite Normal Form Computation Using Modulo Determinant Arithmetic , 1987, Math. Oper. Res..
[4] J. Buchmann. On the computation of units and class numbers by a generalization of Lagrange's algorithm , 1987 .
[5] Martin Seysen,et al. A probabilistic factorization algorithm with quadratic forms of negative discriminant , 1987 .
[6] Michael E. Pohst,et al. A Modification of the LLL Reduction Algorithm , 1987, J. Symb. Comput..
[7] Michael Pohst,et al. Algorithmic algebraic number theory , 1989, Encyclopedia of mathematics and its applications.
[8] K. McCurley,et al. A rigorous subexponential algorithm for computation of class groups , 1989 .
[9] Johannes A. Buchmann,et al. On the Complexity and Efficiency of a New Key Exchange System , 1989, EUROCRYPT.
[10] Johannes Buchmann,et al. On the computation of the class number of an algebraic number field , 1989 .
[11] Johannes A. Buchmann,et al. A Key Exchange System Based on Real Quadratic Fields , 1989, CRYPTO.
[12] Johannes Buchmann,et al. Computing a reduced lattice basis from a generating system , 1992 .