Abstract
Two novel systolic architectures are presented in this paper for polynomial basis finite field multipliers. Using cut-set systolization technique and modified Booth’s recording, we have derived here an efficient realization of multiplexer-based bit-parallel systolic multipliers over GF(2 m ). Our multipliers save about 19% space complexity as compared to traditional multipliers, and involve nearly half of the time-complexity of the corresponding existing design. It is shown that the proposed systolic architectures have significantly lower time–area product than existing systolic multipliers. For cryptographic applications, our proposed architectures can have better the time and space complexity. Moreover, these new multipliers are highly regular, modular, and therefore, well-suited for VLSI implementation.
Talk to us
Join us for a 30 min session where you can share your feedback and ask us any queries you have