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Fast and Secure Elliptic Curve Scalar Multiplication Algorithm Based on a Kind of Deformed Fibonacci-Type Series

机译:基于一类变形斐波那契型数列的快速安全椭圆曲线标量乘法算法

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The efficient and secure elliptic curve scalar multiplication can be constructed by combining the addition chain and elliptic curve. In this paper, a kind of "Double-Addition" additive chain is proposed by studying the Fibonacci sequence. The "Double-Addition" sequence of arbitrary integer k is calculated by using Fibonacci and the method of gold. In addition, each cycle of this method is fixed to perform double point and a point add operations based on the "Double-Addition" of the elliptic curve scalar multiplication algorithm, so as to be able to resist the simple power attack. At the same time, the length of the chain is greatly shortened by using the double point operation compared with the chain of the Fibonacci. Experimental results showed that the efficiency of proposed algorithm in this paper has preceded by 4% to 18% over the previous ones known in the literature and in the average chain length it has attained 38% to 55% reduction compared to other doubling-free addition chain methods.
机译:可以通过组合加法链和椭圆曲线来构造有效且安全的椭圆曲线标量乘法。通过研究斐波那契数列,提出了一种“双加”加性链。任意整数k的“双加法”序列是使用斐波那契和金的方法来计算的。另外,该方法的每个循环被固定为执行基于椭圆曲线标量乘法算法的“双加法”的双点和加点运算,从而能够抵抗简单的功率攻击。同时,与斐波那契的链条相比,通过使用双点操作大大缩短了链条的长度。实验结果表明,本文提出的算法的效率比文献中已知的算法提高了4%至18%,与其他无倍增算法相比,平均链长减少了38%至55%连锁方法。

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