Advances in Cryptology — EUROCRYPT ’99
暂无分享,去创建一个
[1] K. McCurley,et al. A rigorous subexponential algorithm for computation of class groups , 1989 .
[2] C. P. Schnorr,et al. Efficient Identification and Signatures for Smart Cards (Abstract) , 1989, EUROCRYPT.
[3] Jerome A. Solinas. An Improved Algorithm for Arithmetic on a Family of Elliptic Curves , 1997, CRYPTO.
[4] Neal Koblitz,et al. Algebraic aspects of cryptography , 1998, Algorithms and computation in mathematics.
[5] Takakazu Satoh,et al. Fermat quotients and the polynomial time discrete log algorithm for anomalous elliptic curves , 1998 .
[6] Nigel P. Smart,et al. Elliptic Curves over small fields of odd characteristic , 1999 .
[7] J. Pila. Frobenius maps of Abelian varieties and finding roots of unity in finite fields , 1990 .
[8] J. Igusa,et al. Arithmetic Variety of Moduli for Genus Two , 1960 .
[9] Hermann-Josef Weber. Algorithmische Konstruktion hyperelliptischer Kurven mit kryptographischer Relevanz und einem Endomorphismenring echt grösser als Z , 1997 .
[10] Kouichi Sakurai,et al. Design of Hyperelliptic Cryptosystems in Small Characteristic and a Software Implementation over F2n , 1998, ASIACRYPT.
[11] Henri Cohen,et al. A course in computational algebraic number theory , 1993, Graduate texts in mathematics.
[12] Alfred Menezes,et al. Reducing elliptic curve logarithms to logarithms in a finite field , 1993, IEEE Trans. Inf. Theory.
[13] Serge Vaudenay,et al. An experiment on DES statistical cryptanalysis , 1996, CCS '96.
[14] Andreas Enge,et al. The Extended Euclidian Algorithm on Polynomials, and the Computational Efficiency of Hyperelliptic Cryptosystems , 2001, Des. Codes Cryptogr..
[15] Leonard M. Adleman,et al. Counting Rational Points on Curves and Abelian Varieties over Finite Fields , 1996, ANTS.
[16] G. S. Vernam. Cipher printing telegraph systems: For secret wire and radio telegraphic communications , 2022, Journal of the A.I.E.E..
[17] Adi Shamir,et al. A method for obtaining digital signatures and public-key cryptosystems , 1978, CACM.
[18] Claude E. Shannon,et al. Communication theory of secrecy systems , 1949, Bell Syst. Tech. J..
[19] G. Frey,et al. A remark concerning m -divisibility and the discrete logarithm in the divisor class group of curves , 1994 .
[20] Kouichi Sakurai,et al. Secure Hyperelliptic Cryptosystems and Their Performances , 1998, Public Key Cryptography.
[21] Sachar Paulus. An Algorithm of Subexponential Type Computing the Class Group of Quadratic Orders over Principal Ideal Domains , 1996, ANTS.
[22] Gerhard Frey,et al. Arithmetic of Modular Curves and Applications , 1997, Algorithmic Algebra and Number Theory.
[23] Volker Müller. Fast Multiplication on Elliptic Curves over Small Fields of Characteristic Two , 1998, Journal of Cryptology.
[24] R. Schoof. Elliptic Curves Over Finite Fields and the Computation of Square Roots mod p , 1985 .
[25] Jacques Patarin,et al. About Feistel Schemes with Six (or More) Rounds , 1998, FSE.
[26] Victor Shoup,et al. Lower Bounds for Discrete Logarithms and Related Problems , 1997, EUROCRYPT.
[27] Jinhui Chao,et al. Efficient construction of secure hyperelliptic discrete logarithm problems , 1997, ICICS.
[28] Sachar Paulus,et al. Comparing Real and Imaginary Arithmetics for Divisor Class Groups of Hyperelliptic Curves , 1998, ANTS.
[29] Leonard M. Adleman,et al. A subexponential algorithm for discrete logarithms over the rational subgroup of the jacobians of large genus hyperelliptic curves over finite fields , 1994, ANTS.
[30] Serge Vaudenay,et al. Provable Security for Block Ciphers by Decorrelation , 1998, STACS.
[31] Nigel P. Smart,et al. The Discrete Logarithm Problem on Elliptic Curves of Trace One , 1999, Journal of Cryptology.