RGMU: A High-flexibility and Low-cost Reconfigurable Galois Field Multiplication Unit Design Approach for CGRCA

IF 2.2 4区 计算机科学 Q3 COMPUTER SCIENCE, HARDWARE & ARCHITECTURE ACM Transactions on Design Automation of Electronic Systems Pub Date : 2024-01-09 DOI:10.1145/3639820
Danping Jiang, Zibin Dai, Yanjiang Liu, Zongren Zhang
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Abstract

Finite field multiplication is a non-linear transformation operator that appears in the majority of symmetric cryptographic algorithms. Numerous specified finite field multiplication units have been proposed as a fundamental module in the coarse-grained reconfigurable cipher logic array to support more cryptographic algorithms, however, it will introduce low flexibility and high overhead, resulting in reduced performance of the coarse-grained reconfigurable cipher logic array. In this paper, a high-flexibility and low-cost reconfigurable Galois field multiplication unit, which is termed as RGMU, is proposed to balance the trade-offs between the function, delay, and area. All the finite field multiplication operations, including maximum distance separable matrix multiplication, parallel update of Fibonacci linear feedback shift register, parallel update of Galois linear feedback shift register, and composite field multiplication, are analyzed and two basic operation components are abstracted. Further, a reconfigurable finite field multiplication computational model is established to demonstrate the efficacy of reconfigurable units and guide the design of RGMU with high performance. Finally, the overall architecture of RGMU and two multiplication circuits are introduced. Experimental results show that the RGMU can not only reduce the hardware overhead and power consumption but also has the unique advantage of satisfying all the finite field multiplication operations in symmetric cryptography algorithms.

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RGMU: 面向 CGRCA 的高灵活性和低成本可重构伽罗瓦场乘法单元设计方法
有限域乘法是一种非线性变换算子,出现在大多数对称加密算法中。为了支持更多加密算法,人们提出了许多特定的有限域乘法单元,作为粗粒度可重构密码逻辑阵列中的基本模块,但它会带来低灵活性和高开销,导致粗粒度可重构密码逻辑阵列的性能下降。本文提出了一种高灵活性、低成本的可重构伽罗瓦场乘法单元,即 RGMU,以平衡功能、延迟和面积之间的权衡。分析了所有有限场乘法操作,包括最大距离可分离矩阵乘法、斐波纳契线性反馈移位寄存器并行更新、伽罗伊线性反馈移位寄存器并行更新和复合场乘法,并抽象出两个基本操作组件。此外,还建立了可重构有限场乘法计算模型,以证明可重构单元的功效,并指导高性能 RGMU 的设计。最后,介绍了 RGMU 的整体架构和两个乘法电路。实验结果表明,RGMU 不仅能降低硬件开销和功耗,还具有满足对称加密算法中所有有限场乘法运算的独特优势。
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来源期刊
ACM Transactions on Design Automation of Electronic Systems
ACM Transactions on Design Automation of Electronic Systems 工程技术-计算机:软件工程
CiteScore
3.20
自引率
7.10%
发文量
105
审稿时长
3 months
期刊介绍: TODAES is a premier ACM journal in design and automation of electronic systems. It publishes innovative work documenting significant research and development advances on the specification, design, analysis, simulation, testing, and evaluation of electronic systems, emphasizing a computer science/engineering orientation. Both theoretical analysis and practical solutions are welcome.
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