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AN EFFICIENT IMPLEMENTATION OF MULTI-PRIME RSA ON DSP PROCESSOR

机译:在DSP处理器上有效地实现多重PRIME RSA

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RSA is a popular cryptography algorithm widely used in signing and encrypting operations for security systems. Generally, the software implementations of RSA algorithm are based on 2-prime RSA. Recently multi-prime RSA has been proposed to speed up RSA implementations. Both 2-prime and multi-prime implementations require squaring reduction and multiplication reduction of multi-precision integers. Montgomery reduction algorithm is the most efficient way to do squaring and multiplication reductions. In this paper, we present a new method to implement the Montgomery squaring reduction, which speeds up squaring reduction by 10-15% for various key sizes. Furthermore, a multi-prime 1024-bit RSA signing operation is implemented on TI TMS320C6201 DSP processor with the new reduction method. As the result, signing operation can be finished within 6ms, which is about twice faster than the RSA implementation in [11] on the same DSP platform.
机译:RSA是一种流行的加密算法,广泛用于签署和加密操作的安全系统。通常,RSA算法的软件实现基于2-Prime RSA。最近,已经提出了多重素数RSA来加快RSA实现。两种主要和多重实现都需要平方降低和乘法减少多精度整数。蒙哥马利还原算法是平衡和乘法减少最有效的方法。在本文中,我们提出了一种实施蒙哥马利平方减少的新方法,其为各种关键尺寸加速了10-15%的平方减少。此外,通过新的减少方法在Ti TMS320C6201 DSP处理器上实现多重1024比特RSA签名操作。结果,签名操作可以在6ms内完成,比同一DSP平台上的[11]中的RSA实现快两倍。

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