基于FPGA的椭圆曲线密码的实现

M. Nawari, Hazim Ahmed, A. Hamid, Mohamed Elkhidir
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引用次数: 11

摘要

椭圆曲线密码是一种基于有限域上椭圆曲线代数结构的公钥密码技术。它提供了其他替代方案提供的相同级别的安全性,但它以更少的时间、更少的内存、更少的计算和更少的功耗执行其进程。因此,它适用于有计算能力、内存和电池寿命等限制的环境。此类环境的典型示例有:嵌入式设备、无线设备和实时应用程序。另一方面,FPGA被认为是构建原型的现代技术,最终用户可以通过编程逻辑块和互连来配置芯片以实现不同的设计。由于FPGA技术本质上比软件实现更快、更安全,因此使用FPGA实现椭圆曲线加密的硬件实现提高了系统性能。本文提出了一种利用Spartan 3E FPGA开发的椭圆曲线密码系统,并在其上实现了Elgamal加密方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
FPGA based implementation of elliptic curve cryptography
Elliptic curve cryptography is a public key cryptography technique based on the algebraic structure of elliptic curves over finite fields. It provides the same level of security that other alternatives provide, but it performs its process in less time, less memory, less computations and less power consumption. Thus it is suitable for environments with constraints like computing power, memory and battery life. Typical examples of such environments are: embedded devices, wireless devices and real time applications. On the other hand, FPGA is considered as the modern-day technology for building prototypes where the chip can be configured by the end user to realize different designs by programming logic blocks and interconnects. The hardware implementation of elliptic curve cryptography using FPGA enhances the system performance since FPGA technology is faster by nature and much more secure than software implementations. This paper presents an elliptic curve cryptosystem developed by programming Spartan 3E FPGA kit then tested by implementing Elgamal encryption scheme on it.
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