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High-flexible hardware and instruction of composite Galois field multiplication targeted at symmetric crypto processor

机译:对称加密处理器的高度灵活硬件和综合伽罗瓦场乘法指令

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Composite Galois field multiplication is one of the most important and complex nonlinear arithmetic unit in symmetric cipher algorithms. However, current hardware implementations are hard to maintain high performance and flexibility. Based on reconfigurable technology, we propose a flexible architecture of composite Galois field multiplication (RCGFM) and dedicated instructions of composite Galois filed multiplication (ICGFM) over GF((2(n))(m)), where n = 8, m = 1, 2, 3, 4. The RCGFM adopts a serial-parallel mixed structure, which can achieve different Galois field multiplications with good parallelism and scalability. By extending the x(k)B multiplications of serial chain, where k = 1, 2, 3, the RCGFM can concurrently support the composite Galois filed multiplications with higher orders, such as GF((2(8))(m)), where m = 5, m is an element of Z(+). Moreover, in order to reduce the instruction overhead of target symmetric crypto processor, the ICGFM is specially designed, which is composed of operation and configuration instructions for x(k)B and A x B over GF((2(n))(m)). The ICGFM can be applied to RCGFM structure efficiently and flexibly by configuring the corresponding parameters. The experimental results show that under 0.18 mu m CMOS technology, the maximum clock frequency is 625 MHz, while the area of circuit is 11.2 kilo gates. Compared with current researches, the RCGFM structure can improve the throughput rate more than a factor of 1.36x-9.19x, when normalized to the same technology and per kilo gates, the technology-scaled throughput rate increases more than a factor of 1.25x-4.4x, while the area overhead does not increase significantly. In addition, the ICGFM can reduce 1-2 orders of magnitude the number of instructions compared with other works. At last, the reconfigurable architecture we proposed supports different composite Galois field multiplications over GF((2(n))(m)) with more flexibility and efficiency.
机译:复合伽罗瓦场乘法是对称密码算法中最重要而复杂的非线性算术单元之一。然而,当前的硬件实现很难保持高性能和灵活性。基于可重构技术,我们提出了一种灵活的综合伽罗瓦场乘法架构(RCGFM)和GF上的复合Galois乘法(ICGFM)的专用指令((2(n))(m)),其中n = 8,m = RCGFM采用串行混合结构,可实现具有良好平行和可扩展性的不同伽罗瓦场乘法。通过延长串联链的X(k)B乘以,其中k = 1,2,3,RCGFM可以同时支持具有更高订单的复合Galois乘法,例如GF((2(8))(m)) ,其中m& = 5,m是z(+)的元素。此外,为了降低目标对称加密处理器的指令开销,专门设计了ICGFM,其由X(k)B和OFF FF的X(k)B和X B的操作和配置指令组成((2(n))(m )))。通过配置相应的参数,可以高效和灵活地将ICGFM应用于RCGFM结构。实验结果表明,在0.18亩CMOS技术下,最大时钟频率为625 MHz,而电路面积为11.2公斤。与目前的研究相比,RCGFM结构可以提高吞吐率超过1.36倍-9.19x的吞吐率,当标准化为相同的技术和每公斤门时,技术缩放的吞吐率增加超过1.25倍4.4x,虽然区域开销不会显着增加。此外,与其他作品相比,ICGFM可以减少1-2级数量级。最后,我们提出的可重新配置架构支持通过GF((2(n))(m))的不同复合伽罗瓦场乘法,具有更大的灵活性和效率。

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