以hls为中心的动态可重构椭圆曲线密码的DSE及优化

Arthur Silitonga, Yigit Kiyak, J. Becker
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引用次数: 0

摘要

在当今的安全数据传输中,非对称加密经常用于密钥交换和签名,例如椭圆曲线加密(ECC)。本文描述了我们基于ecc的加密算法在低端全可编程单片系统(APSoC)上的实现,由于目标平台的资源有限,它被强加于其动态部分重构(DPR)。我们的非对称密码系统基于定义在素域上的椭圆曲线,并利用多个密钥长度的动态变化。高级综合(HLS)是我们的设计空间探索(DSE)和硬件实现的基础。该设计在算法上对许多现有类型的攻击具有鲁棒性。参考各种可能的密钥长度,在设计期间提供的模式是192、256、384和512位。设计时间的优化结果表明,由于FPGA资源在我们的目标APSoC中过多,512位密钥长度的实现不适用。实现了优化设计,并与具体相关工作进行了比较。事实上,DPR的使用带来了一个优势,即资源可以通过各种密钥长度、其他可实现的加密算法或非加密设计重新用于ECC。
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HLS-centric DSE and Optimization for Dynamically Reconfigurable Elliptic Curve Cryptography (ReCC)
Asymmetric cryptography is frequently used for key exchanges and signatures in today's secure data transmissions, for instance, Elliptic Curve Cryptography (ECC). This paper describes our ECC-based cryptographic algorithms implementation on a low-end All Programmable System-on-Chip (APSoC) imposed upon its Dynamic Partial Reconfiguration (DPR) due to the target platform's limited resource. Our asymmetric cryptosystem is based on elliptic curves defined over prime fields and utilizes a dynamic change of multiple key lengths. High-Level Synthesis (HLS) is the basis of our Design Space Exploration (DSE) and hardware implementation. The design is adapted to be algorithmically robust against numerous existing types of attacks. Referring to various possible key lengths, the provided modes are 192, 256, 384, and 512 bits during the design time. An optimized result in design time shows an implementation of the key length of 512 bits is inapplicable due to FPGA resources' plethora in our targeted APSoC. An optimized design is implemented and compared to particularly related works. Indeed, DPR usage brings an advantage that resources can be reused for ECC with various key lengths, other implementable crypto algorithms, or non-crypto designs.
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