Titlebook: Cryptographic Hardware and Embedded Systems - CHES 2004; 6th International Wo Marc Joye,Jean-Jacques Quisquater Conference proceedings 2004

倒钩

书目名称Cryptographic Hardware and Embedded Systems - CHES 2004影响因子(影响力)




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004影响因子(影响力)学科排名




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004网络公开度




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004网络公开度学科排名




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004被引频次




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004被引频次学科排名




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004年度引用




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004年度引用学科排名




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004读者反馈




书目名称Cryptographic Hardware and Embedded Systems - CHES 2004读者反馈学科排名

夸张

Patricia Jiménez,Jimena Pascual,Andrés Mejíaarametrization may be changed for each computation of . at essentially no cost. It is applicable to all elliptic curves in characteristic .≥ 5, and thus may be used with all curves included in present and future standards for .≥ 5.

Obloquy

occurrence

Aspects of Hyperelliptic Curves over Large Prime Fields in Software Implementations performance of hyperelliptic curves of genus 2 over prime fields is much closer to the performance of elliptic curves than previously thought. For groups of 192 and 256 bits the difference is about 14% and 15% respectively.

火光在摇曳

Intercept

Intercept

考博

重叠

Long Modular Multiplication for Cryptographic Applications, need no or very little memory beyond the operand storage and perform squaring about twice faster than general multiplications or modular reductions. They provide similar advantages in software for general purpose CPU’s.

有限

Efficient Linear Array for Multiplication in ,(2,) Using a Normal Basis for Elliptic Curve Cryptogra to that of Reyhani-Masoleh and Hasan. Moreover our method of using a Gaussian normal basis makes it easy to find a basic multiplication table of normal elements. So one can easily construct a circuit array for large finite fields, .(2.) where .=163,233,283,409,571, i.e. the five recommended fields by NIST for elliptic curve cryptography.