Efficient FPGA-Based Realization of Complex Squarer and Complex Conjugate using Embedded Multipliers

Shuli Gao, D. Al-Khalili, N. Chabini, Pierre Langlois
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Abstract

This paper presents an efficient design methodology and a systematic approach for the implementation of squaring of complex numbers and their conjugate, using small-size embedded multipliers. Various benchmarks were tested for operands with size ranging from 19 to 85 bits targeting Xilinx Spartan-3 FPGA. Our proposed approach was compared with the traditional technique. The results illustrate that our design approach is very efficient in terms of timing and area saving. For the complex squarer, the combinational delay is reduced by an average of 16.8% and area saving, in terms of 4-inputs LUTs, is about 27.2%. For the complex conjugate realization, combinational delay and area are reduced by about 18.6% and 41.6%, respectively.
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基于fpga的嵌入式乘法器复平方和复共轭的高效实现
本文提出了一种有效的设计方法和系统的方法来实现复数及其共轭的平方,使用小尺寸的嵌入式乘法器。针对Xilinx Spartan-3 FPGA,对大小从19位到85位的操作数进行了各种基准测试。我们提出的方法与传统技术进行了比较。结果表明,我们的设计方法在时间和面积节约方面是非常有效的。对于复平方器,组合延迟平均减少16.8%,并且就4输入lut而言,面积节省约为27.2%。对于复共轭实现,组合延迟和面积分别减小了18.6%和41.6%。
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