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Bipartite modular multiplication with twice the bit-length of multipliers

机译:具有乘数位长度两倍的二部模乘

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摘要

This paper presents a new technique to compute 2f-bit bipartite multiplications with l-bit bipartite multipli_cation units. Low-end devices such as smartcards are usually equipped with crypto-coprocessors for accelerating the heavy computation of modular multiplications; however, security standards such as NIST and EMV have declared extending the bit length of RSA cryptosystem to resist mathematical attacks, making the multiplier quickly outdated. Therefore, the double-size techniques have been studied this decade to extend the life expectancy of such multipliers. This paper pro_poses new double-size techniques based on the multipliers implementing either classical or Montgomery modular mul_tiplications, or even both simultaneously (bipartite modular multiplication), in which case one can potentially compute modular multiplications twice faster. Furthermore, in order to get a more realistic estimation than the other works, this paper considers not only the cost of the multiplication, but also the cost of the other arithmetic instructions. In our estimation, the proposal provides comparable results for classical mul_tiplier and Montgomery multiplier, and is the only available method for the bipartite multiplier.
机译:本文提出了一种计算具有1位二乘乘法单元的2f位二乘乘法的新技术。诸如智能卡之类的低端设备通常配备有加密协处理器,以加速大量的模乘运算。但是,诸如NIST和EMV之类的安全标准已宣布延长RSA密码系统的位长以抵抗数学攻击,从而使乘数迅速过时。因此,近十年来研究了倍尺寸技术,以延长此类倍增器的预期寿命。本文提出了基于倍增器的新倍数技术,该倍增器实现了经典或蒙哥马利模块化乘法,甚至同时实现了两者(二分模块乘法),在这种情况下,可以潜在地更快地计算出两倍的模块化乘法。此外,为了获得比其他工作更现实的估计,本文不仅考虑了乘法运算的开销,还考虑了其​​他算术指令的开销。在我们的估计中,该提议为经典mul_tiplier和Montgomery乘数提供了可比的结果,并且是二部乘数的唯一可用方法。

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