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Overlap-free Karatsuba-Ofman polynomial multiplication algorithms

机译:无重叠的Karatsuba-Ofman多项式乘法算法

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摘要

The authors describe how a simple way to split input operands allows for fast VLSI implementations of subquadratic GF(2)[x] Karatsuba-Ofman multipliers. The theoretical XOR gate delay of the resulting multipliers is reduced significantly. For example, it is reduced by about 33 and 25% for n = 2t and n = 3t (t > 1), respectively. To the best of our knowledge, this parameter has never been improved since the original Karatsuba-Ofman algorithm was first used to design GF(2n) multipliers in 1990.
机译:作者描述了一种简单的分割输入操作数的方法如何实现二次GF(2)[x] Karatsuba-Ofman乘法器的快速VLSI实现。所得乘法器的理论XOR门延迟显着降低。例如,对于n = 2t和n = 3t(t> 1),它分别减少了约33%和25%。据我们所知,自从最初的Karatsuba-Ofman算法于1990年首次用于设计GF(2n)乘法器以来,此参数就从未得到改善。

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