施诺尔签名的一种变体,在特征为二的场上使用椭圆曲线

Panpet Srinate, Bhichate Chiewthanakul
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引用次数: 1

摘要

椭圆曲线上的数字签名由于其有效性而成为安全领域最重要的应用之一。最近,它在各种安全标准中得到了发展和定义。数字签名的应用包括签名者身份验证、数据完整性和不可否认性。目前,在能源、内存和计算能力有限的计算机硬件上实现身份验证的要求越来越高。开发人员应该考虑这些因素以及安全因素,以便在资源有限的计算机硬件上有效实现。本文提出了在特征为二的域上使用Koblitz曲线的Schnorr签名方案。Schnorr签名方案的优点是在特征为2的域上很好地结合了Koblitz曲线,因此它的算法可以在任何计算机上进行。此外,我们还使用了双加标量乘法来减少系统处理过程中的时间。此外,本文给出了系统运行过程中的时间结果,比较了采用double -and - add标量乘法的Schnorr签名方案在Koblitz曲线上的性能与采用典型标量乘法的Schnorr签名方案在Koblitz曲线上的性能。这项研究的结果是两个系统都能正常工作。然而,使用double -and - add的Koblitz曲线上的Schnorr签名方案比使用典型标量乘法的Koblitz曲线上的Schnorr签名方案具有更好的时间效率。
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A variant of the Schnorr signature using an elliptic curve over a field of characteristic two
Digital signature over elliptic curve is one of the most important applications of security because it is effective. Recently, it has been developed and defined in the various standard of security. The application of the digital signature are signer authentication, data integrity, and non-repudiation. Currently, the requirements to implement authentication process on a computer hardware with limited resource such as energy, memory and computing power are increasing. The developer should consider these factors along with security factor for the effective implement on the computer hardware with limited resource. In this paper, we propose the Schnorr signature scheme using Koblitz curve over a field of characteristic two. The advantage of Schnorr signature scheme is a good combination with Koblitz curve over a field of characteristic two, therefore its arithmetic can be performed in any computer. Moreover, we use Double-and-Add scalar multiplication to reduce time in the process of systems. In addition, this paper shows a result of time in the process of the system to compare the performance of the Schnorr signature scheme on Koblitz curve using Double-andAdd scalar multiplication with the Schnorr signature scheme on Koblitz curve using typical scalar multiplication. The result of this study is that both systems working correctly. However, the Schnorr signature scheme on Koblitz curve using Double-andAdd performs better in time efficiency than of Schnorr signature scheme on Koblitz curve using typical scalar multiplication.
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