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Elliptic Curve Cryptography with Efficiently Computable Endomorphisms and Its Hardware Implementations for the Internet of Things

机译:具有有效可计算同态性的椭圆曲线密码学及其在物联网中的硬件实现

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Verification of an ECDSA signature requires a double scalar multiplication on an elliptic curve. In this work, we study the computation of this operation on a twisted Edwards curve with an efficiently computable endomorphism, which allows reducing the number of point doublings by approximately 50 percent compared to a conventional implementation. In particular, we focus on a curve defined over the 207-bit prime field Fp with p=2207−5,131 . We develop several optimizations to the operation and we describe two hardware architectures for computing the operation. The first architecture is a small processor implemented in 0.13 μ m CMOS ASIC and is useful in resource-constrained devices for the Internet of Things (IoT) applications. The second architecture is designed for fast signature verifications by using FPGA acceleration and can be used in the server-side of these applications. Our designs offer various trade-offs and optimizations between performance and resource requirements and they are valuable for IoT applications.
机译:验证ECDSA签名需要在椭圆曲线上进行双标量乘法。在这项工作中,我们研究了在具有有效可计算内同态的扭曲Edwards曲线上进行此运算的计算,与传统实现相比,该运算可将点加倍的数量减少大约50%。特别地,我们关注于在p = 2207-5,131的207位素数场Fp上定义的曲线。我们对操作进行了一些优化,并描述了两种用于计算操作的硬件体系结构。第一种架构是采用0.13μmCMOS ASIC实现的小型处理器,可用于物联网(IoT)应用程序的资源受限设备中。第二种体系结构旨在通过使用FPGA加速来进行快速签名验证,并且可以在这些应用程序的服务器端使用。我们的设计在性能和资源需求之间提供了各种折衷和优化,对于物联网应用而言非常有价值。

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