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首页> 外文期刊>Circuits and Systems I: Regular Papers, IEEE Transactions on >Low-Latency High-Throughput Systolic Multipliers Over src='/images/tex/785.gif' alt='GF(2^{m})'> for NIST Recommended Pentanomials
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Low-Latency High-Throughput Systolic Multipliers Over src='/images/tex/785.gif' alt='GF(2^{m})'> for NIST Recommended Pentanomials

机译:NIST的 src =“ / images / tex / 785.gif” alt =“ GF(2 ^ {m})”> 上的低延迟高通量心脏收缩乘数推荐的五种动物

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Recently, finite field multipliers having high-throughput rate and low-latency have gained great attention in emerging cryptographic systems, but such multipliers over for National Institute Standard Technology (NIST) pentanomials are not so abundant. In this paper, we present two pairs of low-latency and high-throughput bit-parallel and digit-serial systolic multipliers based on NIST pentanomials. We propose a novel decomposition technique to realize the multiplication by several parallel arrays in a 2-dimensional (2-D) systolic structure (BP-I) with a critical-path of , where is the propagation delay of an XOR gate. The parallel arrays in 2-D systolic structure are then projected along vertical direction to obtain a digit-serial structure (DS-I) with the same critical-path. For high-throughput applications, we present another pair of bit-parallel (BP-II) and digit-serial (DS-II) structures based on a novel modular reduction technique, where the critical-path is reduced to , being the propagation delay of an AND gate. A strategy for data sharing between a pair of processing elements (PEs) of adjacent systolic arrays has been proposed to reduce area-complexity of BP-I and BP-II further. From synthesis results, it is shown that the proposed multipliers have significantly lower latency and higher throughput than the existing designs. To the best of authors' knowledge, this is the first report on low-latency systolic multipliers for finite fields where latency is independent of field-order.
机译:近来,在新兴的密码系统中,具有高吞吐量和低延迟的有限域乘法器引起了极大的关注,但是用于国家标准技术研究所(NIST)五项式的这种乘法器并不那么丰富。在本文中,我们介绍了基于NIST五项式的两对低延迟和高吞吐量位并行和数字串行收缩倍增器。我们提出了一种新颖的分解技术,以通过临界路径为的二维(2-D)收缩结构(BP-I)中的几个并行阵列实现乘法,其中XOR门的传播延迟是。然后沿垂直方向投影二维收缩结构的并行阵列,以获得具有相同临界路径的数字串行结构(DS-I)。对于高通量应用,我们基于一种新颖的模块化归约技术,提出了另一对比特并行(BP-II)和数字串行(DS-II)结构,其中关键路径被缩减为,即传播延迟与门。已经提出了用于在相邻的收缩压阵列的一对处理元件(PE)之间共享数据的策略,以进一步降低BP-I和BP-II的区域复杂性。从综合结果可以看出,所提出的乘法器比现有设计具有更低的延迟和更高的吞吐量。据作者所知,这是关于延迟时间与字段顺序无关的有限字段的低延迟收缩压乘数的第一份报告。

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