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Elixir: High-Throughput Cost-Effective Dual-Field Processors and the Design Framework for Elliptic Curve Cryptography

机译:Elixir:高通量成本有效的双场处理器和椭圆曲线密码术的设计框架

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摘要

We present a design framework that consists of a high-throughput, parallel, and scalable elliptic curve cryptographic (ECC) processor, and its cost-effectiveness methodology for the design exploration. A two-phase scheduling methodology is proposed to optimize the ECC arithmetic over both GF(p) and GF(2m). Based on the methodology, a parallel and scalable ECC architecture is also proposed. Our dual-field ECC architecture supports arbitrary elliptic curves and arbitrary finite fields with different field sizes. The optimization to a variety of applications with different area/throughput requirements can be achieved rapidly and efficiently. Using 0.13-mum CMOS technology, a 160-bit ECC processor core is implemented, which can perform elliptic-curve scalar multiplication in 340 mus over GF(p) and 155 mus over GF(2m), respectively. The comparison of speed and area overhead among different ECC designs justifies the cost-effectiveness of the proposed ECC architecture with its design methodology.
机译:我们提出了一个由高吞吐量,并行和可扩展的椭圆曲线密码(ECC)处理器组成的设计框架,以及其用于设计探索的成本效益方法。提出了一种两阶段调度方法来优化GF(p)和GF(2m)上的ECC算法。基于该方法,还提出了并行且可扩展的ECC架构。我们的双场ECC架构支持具有不同场大小的任意椭圆曲线和任意有限场。可以快速而有效地实现针对具有不同面积/吞吐量要求的各种应用的优化。使用0.13微米CMOS技术,实现了一个160位ECC处理器内核,该内核可以分别在GF(p)上的340 mus和GF(2m)上的155 mus中执行椭圆曲线标量乘法。通过比较不同ECC设计的速度和面积开销,可以证明采用其设计方法的ECC架构具有成本效益。

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