爱德华兹曲线加法和加倍公式分析,有效的并行分解

Patrik Gallo, D. Levický, G. Bugár, V. Bánoci
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引用次数: 0

摘要

椭圆曲线密码系统是RSA、DSA、DH等传统公钥密码系统的新兴替代方案。它提供了目前已知的任何密码系统中最高的每比特强度,密钥大小更小,从而实现更快的计算速度,更低的功耗和内存。它还提供了一种获得高速、高效和可扩展的身份验证协议实现的方法。目的是给读者概述了爱德华兹曲线的有效加法和加倍公式,并对这些公式进行了分析和有效的并行分解。给出了实际分析和实施考虑。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Edwards curve addition and doubling formula analysis for effective parallel decomposition
The Elliptic Curve Cryptosystem is an emerging alternative for traditional Public-Key Cryptosystem like RSA, DSA and DH. It provides the highest strength-per-bit of any cryptosystem known today with smaller key sizes resulting in faster computations, lower power consumption and memory. It also provides a methodology for obtaining high-speed, efficient and scalable implementation of protocols for authentication. The objective is to give the reader an overview on efficient addition and doubling formulas of Edwards curves together with analysis and effective parallel decomposition of these formulas. Practical analysis is provided with implementation consideration.
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