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Performance Analysis and Comparison of Different Elliptic Curves on Smart Cards

机译:智能卡上不同椭圆曲线的性能分析与比较

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Elliptic curves are very often used in the cryptographic protocol design due to their memory efficiency and useful features, such as the bilinear pairing support. However, in many cryptographic papers, elliptic curves are used as a black box, without deeper consideration of their mathematical properties and, even more importantly, without considering implementation implications. As a consequence, novel cryptographic schemes are being published without any real chance of implementation on constrained devices due to their lack of support of basic EC operations like point addition or scalar point multiplication. This paper provides the necessary theoretical overview of main forms of elliptic curves, in particular considering their computational and memory complexity. Next, all major platforms of programmable smart cards are evaluated with respect to EC support and the performance of basic arithmetic operations is assessed using benchmarks. Finally, the evaluation of the implementations of ECC schemes, such as ECDH and ECDSA, is presented.
机译:由于椭圆曲线的存储效率和有用的功能(例如双线性配对支持),因此在密码协议设计中经常使用椭圆曲线。但是,在许多密码学论文中,椭圆曲线被用作黑匣子,而没有更深入地考虑其数学特性,更重要的是,没有考虑实现意义。结果,由于缺乏对点加法或标量点乘法之类的基本EC操作的支持,正在发布新颖的密码方案,而没有在受限设备上实现的任何实际机会。本文提供了椭圆曲线主要形式的必要的理论概述,尤其是考虑到它们的计算和存储复杂性。接下来,针对EC支持对可编程智能卡的所有主要平台进行了评估,并使用基准评估了基本算术运算的性能。最后,介绍了对ECC方案(如ECDH和ECDSA)的实现的评估。

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