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LFSR-Based Bit-Serial GF(2m) G F ( 2 m ) Multipliers Using Irreducible Trinomials

机译:基于LFSR的比特串行GF(2M)G F(2M)使用不可缩短的三组乘法器

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In this article, a new architecture of bit-serial polynomial basis (PB) multipliers over the binary extension field GF(2(m)) generated by irreducible trinomials is presented. Bit-serial GF(2(m)) PB multiplication offers a performance/area trade-off that is very useful in resource constrained applications. The architecture here proposed is based on LFSR (Linear-Feedback Shift Register) and can perform a multiplication in m clock cycles with a constant propagation delay of T-A + T-X. These values match the best time results found in the literature for bit-serial PB multipliers with a slight reduction of the space complexity. Furthermore, the proposed architecture can perform the multiplication of two operands for t different finite fields GF(2(m)) generated by t irreducible trinomials simultaneously in m clock cycles with the inclusion of t(m - 1) flipflops and tm XOR gates.
机译:在本文中,呈现了通过不可缩放的三组生成的二进制扩展字段GF(2(m))上的比特串行多项式基础(Pb)乘数的新架构。位串行GF(2(M))PB乘法提供性能/区域折衷,在资源受限应用中非常有用。这里提出的架构基于LFSR(线性反馈移位寄存器),并且可以具有常规传播T-A + T-X的M时钟周期中的乘法。这些值与位于串行PB乘数的文献中找到的最佳时间结果匹配,空间复杂度略微降低。此外,所提出的体系结构可以在M时钟周期中同时在M时钟周期中同时执行由T不可缩短的三项主义产生的T不同有限字段GF(2(m))的两个操作数的乘法。

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