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Efficient diminished-1 modulo 2n#x002B;1 multiplier architectures

机译:高效减1模2 n +1乘法器体系结构

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The main components of an artificial neuron are adders and multipliers. In order to implement neural network, large number of adders and multipliers are required. The efficient architectures for diminished-1 modulo 2n+1 multipliers are described. The results and operands of the new modulo 2n+1 multipliers use the diminished-1, avoiding n+1 bit circuit. And the presented multipliers can handle zero inputs and results. The proposed modulo 2n +l multiplier are built using three major functional modules, partial products generation block, partial products reduction block and a final diminished-1 adder block. The final modulo 2n +l addition block is built around a sparse carry computation unit for the analytical and experimental results. And this indicates that the significant area and power of the proposed multipliers is superior to the earlier proposals, with a high operation speed.
机译:人工神经元的主要成分是加法器和乘法器。为了实现神经网络,需要大量的加法器和乘法器。描述了减少1模2n + 1乘法器的有效架构。新的模2n + 1乘法器的结果和操作数使用减1,从而避免了n + 1位电路。并且提出的乘法器可以处理零输入和结果。拟议的2n +1模乘数是使用三个主要功能模块构建的:部分乘积生成模块,部分乘积缩减模块和最终减1加法器模块。最终的2n +1加模模块围绕稀疏进位计算单元构建,用于分析和实验结果。这表明所提出的乘法器的有效面积和功效比先前的提议要高,运算速度也很高。

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