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Efficient Realization of Fixed-Point Binary and Ternary Adders on FPGAs

机译:FPGA上定点二进制和三进制加法器的高效实现

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Binary and ternary adders are frequently used to speed-up many digital signal processing (DSP) operations like multiplication, compression, filtering, convolution, etc. FPGA realization of these circuits uses a combination of look-up tables (LUTs) and carry-chains. Alternatively, inbuilt operators and parameterizable IP cores provide an efficient means of implementing these circuits. However, the realization is not optimal in the sense that the full potential of the underlying resources is not utilized. In this paper, we use technology-dependent approaches to restructure the Boolean networks corresponding to these circuits. The restructured networks are then mapped optimally onto the FPGA fabric using minimum possible resources. Our analysis shows a subsequent speed-up in the performance of these circuits when compared to different conventional and existing approaches.
机译:二进制和三进制加法器通常用于加速许多数字信号处理(DSP)操作,例如乘法,压缩,滤波,卷积等。这些电路的FPGA实现使用查找表(LUT)和进位链的组合。或者,内置的运营商和可参数化的IP内核提供了实现这些电路的有效方法。但是,在没有利用基础资源的全部潜力的意义上,实现不是最佳的。在本文中,我们使用技术相关的方法来重组与这些电路相对应的布尔网络。然后,使用最少的可能资源将重组后的网络最佳地映射到FPGA架构上。我们的分析表明,与不同的传统方法和现有方法相比,这些电路的性能随后得到提高。

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