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A High-Speed Area-Efficient Architecture for the Arithmetic in GF(2~m)

机译:GF(2〜m)中算法的高速高效区域结构

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Finite fields have been used for numerous applications including error-control coding and cryptography. This paper presents a high-speed area-efficient architecture for arithmetic that can support arbitrary irreducible polynomials in GF(2~m). The arithmetic unit can perform the Galois field arithmetic operations of addition, subtraction, multiplication, squaring, inversion and division. The least significant bit first (LSB-first) scheme for modular multiplication and the extended Euclid's algorithm for modular inversion are both modified for the arithmetic unit. The architecture has been implemented using 0.18-μm CMOS standard cell library, the clock frequency can reach 300MHz for a 512-bit arithmetic unit. The gate count of the circuit is only 48528.
机译:有限字段已用于许多应用程序,包括错误控制编码和加密。本文提出了一种可支持GF(2〜m)中任意不可约多项式的算法的高速高效区域结构。算术单元可以执行加,减,乘,平方,求逆和除法的Galois场算术运算。用于算术单元的最低有效位优先(LSB优先)方案和用于模块求逆的扩展Euclid算法都进行了修改。该体系结构已使用0.18μmCMOS标准单元库实现,对于512位算术单元,时钟频率可达到300MHz。电路的门数仅为48528。

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