使用进位截断和误差补偿的近似递归乘法器

I. Nunziata, Efstratios Zacharelos, Gerardo Saggese, A. Strollo, E. Napoli
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引用次数: 3

摘要

近似计算是一种快速兴起的模式,在容错应用中具有更高的电路性能。由于二进制乘法器的复杂性和大量的应用,它们是近似计算的常见目标。本文研究了基于新型4x4乘法器块的近似递归乘法器。通过进位截断和误差补偿,给出了三种误差精度权衡不同的近似4x4乘法器。利用这些基本块来设计8x8近似乘法器。所提出的电路在14nm FinFET技术中实现,与最先进的电路相比,性能有所提高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Approximate Recursive Multipliers Using Carry Truncation and Error Compensation
Approximate computing is a fast-emerging paradigm promising higher circuit performances in error tolerant applications. Binary multipliers are a common target for approximate computing due to their complexity and the multitude of their applications. In this paper, we investigate approximate recursive multipliers based on novel 4x4 multiplier blocks. We present three approximate 4x4 multipliers, with different error-precision trade-off, obtained by carry truncation and error compensation. These basic blocks are exploited to design 8x8 approximate multipliers. The proposed circuits are implemented in a 14 nm FinFET technology and show improved performance compared to the state-of-the-art.
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