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FPGA-Based Efficient Design Approach for Large-Size Two's Complement Squarers

机译:基于FPGA的大尺寸两个补充方块的高效设计方法

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This paper presents an optimized design approach of two's complement large-size squarers using embedded multipliers in FPGAs. The realization is based on Baugh-Wooley's algorithm, which partitions the multiplication into unsigned and signed sections. To achieve efficient implementation, a set of optimized schemes for the realization of multi-level additions of the partial products is proposed. Our approach has been evaluated through the implementation of squarers for operands with sizes ranging from 20 to 128 bits. The designs are synthesized and implemented on Xilinx' Spartan-3 with ISE 8.1 design platform and compared with the standard implementation, and with Xilinx' IP Core. The results indicate that our approach offers substantial LUT savings by up to 52% with an average delay reduction of 13%. The usage of the number of embedded multipliers is reduced by 38% compared with the standard schemes.
机译:本文介绍了在FPGA中使用嵌入式乘法器的两种补充大型方块的优化设计方法。实现基于Baugh-Wohey的算法,将乘法分区为无符号和签名部分。为了实现高效实现,提出了一组用于实现部分产品的多级别添加的一组优化方案。我们的方法已经通过实现了尺寸为20到128位的尺寸的操作数来进行评估。该设计是在Xilinx'Spartan-3上合成和实现的,使用ISE 8.1设计平台,与标准实现相比,并使用Xilinx的IP核心。结果表明,我们的方法可以节省高达52%的储蓄,平均延迟减少13%。与标准方案相比,嵌入式乘数数量的数量减少了38%。

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