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High-performance of the Multiplication over the Quadratic Extension in Montgomery Domain for the Pairing Cryptosystems

机译:配对密码系统在蒙哥马利域二次扩展上的高性能

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In our paper we propose an architecture to calculate the operation of multiplication over F(p2) in the tower extension field arithmetic for pairing. This tower used in pairings based cryptography. Pairing is becoming the most popular for Public Key Cryptosystems. For the same security level the cryptosystem pairing use much smaller key length than other cryptosystems like RSA. We propose an efficient and optimized architectures that considerably accelerate the calculation of Miller algorithm in pairing-based cryptography. In our architecture we use the Montgomery multiplication based on the systolic architecture published in [17]. We propose an efficient design to implement multiplication over F(p2). In this work our architecture is designed with VHDL in order to use the component flexible DSP of Xilinx FPGAs. This design of multiplication is scalable and depends on the size of words.
机译:在我们的论文中,我们提出了一种架构来计算F(p 2 )在塔架扩展字段中进行配对运算。该塔用于基于配对的加密。配对正成为公钥密码系统中最流行的方式。对于相同的安全级别,密码系统配对使用的密钥长度比RSA等其他密码系统小得多。我们提出了一种高效且经过优化的体系结构,该体系结构可大大加快基于配对密码学中Miller算法的计算速度。在我们的体系结构中,我们使用基于[17]中公布的脉动体系结构的Montgomery乘法。我们提出了一种有效的设计来实现F(p 2 )。在这项工作中,我们的架构采用VHDL设计,以便使用Xilinx FPGA的组件灵活DSP。这种乘法设计是可扩展的,并且取决于单词的大小。

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