在fpga上实现树乘法器的一种新的高效简化方案

K. Mhaidat, Abdulmughni Y. Hamzah
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引用次数: 6

摘要

快速乘法器在数字信号处理(DSP)、图像和视频处理等许多应用中是必不可少的。树并行乘法器是最快的。与串行乘法器相比,树乘法器的唯一缺点是其在面积和功耗方面的成本较高。本文提出了一种在现场可编程门阵列(fpga)上实现树乘法器的高效简化方案,该方案更适合fpga中的查找表(lut)结构。该方案基于使用m.n计数器库。该方案的目的是最小化约简步骤数以最大化约简比,从而减小面积和延迟。根据提出的方案,编写了一个脚本来自动生成Verilog代码。采用Xilinx ISE套件进行仿真和合成。结果表明,我们的方案所需的lut分别比著名的Dadda和Wallace减少树方案少13.4%和32.6%。延迟时间也比daddy和Wallace方案分别减少了44.8%和52.8%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A new efficient reduction scheme to implement tree multipliers on FPGAs
Fast multipliers are essential for many applications such as digital signal processing (DSP) and image and video processing. Tree parallel multipliers are the fastest ones. The only disadvantage of tree multipliers over serial multipliers is its high cost in terms of area and power dissipation. In this paper, we present a new efficient reduction scheme to implement tree multipliers on field programmable gate arrays (FPGAs) in a way that is more suitable for the lookup tables (LUTs) structure in FPGAs. The scheme is based on using a library of m.n counters. The aim of this scheme is to minimize the number of reduction steps to maximize reduction ratio which in turn reduces area and delay. A script was written to automate Verilog code generation according to the proposed scheme. Simulation and synthesis were conducted using Xilinx ISE suite. Results show that our scheme needs 13.4% and 32.6% less LUTs than the well-known Dadda and Wallace reduction tree schemes, respectively. Also, the delay is less by 44.8% and 52.8% than Dadda and Wallace schemes, respectively.
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