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<p><b>Abstract</b>—It is well-known that a class of finite fields <tmath>$GF(2^n)$</tmath> using an optimal normal basis is most suitable for a hardware implementation of arithmetic in finite fields. In this paper, we introduce composite fields of some hardware-applicable properties resulting from the normal basis representation and the optimal condition. We also present a hardware architecture of the proposed composite fields including a bit-parallel multiplier.</p>
Finite field, composite field, optimal normal basis, bit-parallel multiplier.

S. Oh, D. H. Cheon, C. H. Kim and J. Lim, "Efficient Normal Basis Multipliers in Composite Fields," in IEEE Transactions on Computers, vol. 49, no. , pp. 1133-1138, 2000.
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