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Efficient Scalar Multiplication over Elliptic Curve

机译:椭圆曲线上的有效标量乘法

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Elliptic Curve Scalar multiplication is the method of adding a point on the curve to itself every time[1]. In recent years, research in Scalar Multiplication over Elliptic curves (EC) over a finite fields attracted many researchers, working in field of cryptography, to find out how elliptic curves cryptography (ECC) can be implemented and how to reduce its complexity [4]. The efficient techniques used in Elliptic curve cryptography are Elliptic curve scalar multiplication using point-halving algorithm [2], then double-base (DB) chain algorithm, and after that step multi-base representation (SMBR), but these techniques have their drawbacks. So, it become imperative to find out a new approach which can be efficiently used for implementation of ECC and further reducing its complexity. The paper proposes a new algorithm Treble algorithm for affine coordinates. We continued doing work using the binary concept or double and add operation with the help of treble approach to make it more efficient which relates to the use of all input values in producing any type of output, including how much time and energy are required The results show that our contribution can significantly enhance EC scalar multiplication.
机译:椭圆曲线标量乘法是每次在曲线上向其自身添加一个点的方法[1]。近年来,对有限域上的椭圆曲线标量乘法(EC)的研究吸引了许多从事密码学领域的研究人员,以了解如何实现椭圆曲线密码学(ECC)以及如何降低其复杂度[4] 。椭圆曲线密码术中使用的有效技术是使用对分算法[2]的椭圆曲线标量乘法,然后是双基(DB)链算法,然后是多基表示(SMBR),但是这些技术都有其缺点。因此,迫切需要找到一种可以有效地用于实施ECC并进一步降低其复杂性的新方法。提出了一种仿射坐标系的高音算法。我们继续使用二元概念或double和double进行工作,并借助高音方法提高效率,这涉及在产生任何类型的输出中使用所有输入值,包括需要多少时间和精力。结果表明我们的贡献可以显着增强EC标量乘法。

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