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HIGH PERFORMANCE SCALABLE MIXED-RADIX-2~n SERIAL-SERIAL MULTIPLIERS FOR GF(2~m)

机译:GF(2〜m)的高性能可扩展混合基2〜n串行串行乘法器

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In this paper, two new high performance bidirectional mixed radix-2~n serial-serial multipliers for the finite field GF(2~m) are presented. The input operands are serially entered one digit at a time for the first operand and two digits at a time for the second operand. The output result is computed serially one digit at a time. The reduction polynomial is also fed serially to the structure in the same manner so that changing the reduction polynomial will not require rewriting or rewiring the structure. The structures utilize a serial transfer which reduces the bus width needed to transfer data back and forth between memory and multiplication unit. The structures possess features of regularity, modularity and scalability which are a design requirement for an efficient utilization of FPGA resources. The new twin pipe design has improved the area-time performance by ~37% when compared with the best existing radix-2~n serial-serial multipliers for the finite field GF(2~m) . Furthermore, it is the first twin pipe bidirectional radix-2~n serial-serial multiplier for the finite field GF(2~m) reported in the literature. The twin pipe multiplier can be used to perform two successive K-digit multiplications in 2K + 6 cycles without truncating the results. As a consequence, a new data can be fed into the multiplier every K + 3 cycles. A radix-4 version of the proposed architecture has been designed, simulated and synthesized using Xilinx ISE 10.1 targeting a Xilinx Virtex-5 FPGA.
机译:本文针对有限域GF(2〜m),提出了两个新的高性能双向混合基数2〜n串行串行乘法器。对于第一个操作数,输入操作数是一次一次输入一个数字,对于第二个操作数,输入顺序是一次两个输入。输出结果一次串行计算一位。归约多项式也以相同的方式连续地馈送到结构,因此更改归约多项式将不需要重写或重新布线结构。这些结构利用串行传输,减少了在存储器和乘法单元之间来回传输数据所需的总线宽度。这些结构具有规则性,模块化和可扩展性,这是有效利用FPGA资源的设计要求。与现有最好的有限域GF(2〜m)的radix-2〜n串行串行乘法器相比,新的双管设计将时域性能提高了约37%。此外,它是文献中报道的第一个用于有限域GF(2〜m)的双管双向基数-2〜n串行串行乘数。双管道乘法器可用于以2K + 6个周期执行两个连续的K位乘法,而不会截断结果。结果,可以每K + 3个周期将新数据馈入乘法器。已针对Xilinx Virtex-5 FPGA使用Xilinx ISE 10.1设计,仿真和综合了所提议架构的radix-4版本。

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