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W2115982353 abstract "This paper presents an efficient technique for synthesis and optimization of the polynomials over GF(2 m ), where to is a nonzero positive integer. The technique is based on a graph-based decomposition and factorization of the polynomials, followed by efficient network factorization and optimization. A technique for efficiently computing the coefficients of the polynomials over GF(p m ), where p is a prime number, is first presented. The coefficients are stored as polynomial graphs over GF(p m ). The synthesis and optimization is initiated from this graph-based representation. The technique has been applied to minimize multipliers over the fields GF(2 k ), where k = 2,...,8, generated with all the 51 primitive polynomials in the 0.18-mum CMOS technology with the help of the Synopsys design compiler. It has also been applied to minimize combinational exponentiation circuits, parallel integer adders and multipliers, and other multivariate bit- as well as word-level polynomials. The experimental results suggest that the proposed technique can reduce area, delay, and power by significant amounts. We also observed that the technique is capable of producing 100% testable circuits for stuck-at faults." @default.
W2115982353 created "2016-06-24" @default.
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W2115982353 date "2008-04-01" @default.
W2115982353 modified "2023-10-16" @default.
W2115982353 title "GfXpress: A Technique for Synthesis and Optimization of $hbox{GF}(2^{m})$ Polynomials" @default.
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W2115982353 doi "https://doi.org/10.1109/tcad.2008.917586" @default.
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