Image Multiplier Based on Low Power Approximate Unsigned Multiplier

MVasanthi JLoganayaki, Article Info
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Abstract

Approximate circuits have been considered for applications that can tolerate some loss of accuracy with improved performance and/or energy efficiency. Multipliers are key arithmetic circuits in many of these applications including digital signal processing (DSP). This multiplier leverages a newly designed approximate adder that limits its carry propagation to the nearest neighbours for fast partial product accumulation. Different levels of accuracy can be achieved by using either OR gates or the proposed approximate adder in a configurable error recovery circuit. The approximate multipliers using these two error reduction strategies are referred to as AM1 and AM2, respectively. Both AM1 and AM2 have a low mean error distance, i.e., most of the errors are not significant in magnitude. Compared with a Wallace multiplier optimized for speed, an 8×8 AM1 using four most significant bits for error reduction shows a 60% reduction in delay (when optimized for delay) and a 42% reduction in power dissipation (when optimized for area). In a 16×16 design, half of the least significant partial products are truncated for AM1 and AM2, which are thus denoted as TAM1 and TAM2, respectively. Compared with the Wallace multiplier, TAM1 and TAM2 save from 50% to 66% in power, when optimized for area. Compared with existing approximate multipliers, AM1, AM2, TAM1, and TAM2 show significant advantages in accuracy with a low power-delay product. AM2 has a better accuracy compared with AM1 but with a longer delay and higher power consumption. Image processing applications, including image sharpening and smoothing, are considered to show the quality of the approximate multipliers in error-tolerant applications. By utilizing an appropriate error recovery scheme, the proposed approximate multipliers achieve similar processing accuracy as exact multipliers, but with significant improvements in power.
基于低功耗近似无符号乘法器的图像乘法器
近似电路已被考虑用于可以容忍精度损失的应用,以提高性能和/或能源效率。乘法器是包括数字信号处理(DSP)在内的许多应用中的关键算术电路。这个乘法器利用了一个新设计的近似加法器,限制了它的携带传播到最近的邻居,以实现快速的部分乘积积累。通过在可配置的误差恢复电路中使用OR门或所提出的近似加法器,可以实现不同级别的精度。使用这两种减小误差策略的近似乘法器分别称为AM1和AM2。AM1和AM2的平均误差距离都很低,即大多数误差在量级上不显著。与速度优化的华莱士乘法器相比,8×8 AM1使用四个最有效位来减少错误,延迟减少60%(优化延迟时),功耗减少42%(优化面积时)。在16×16设计中,一半的最不重要的部分产物被截断为AM1和AM2,因此分别表示为TAM1和TAM2。与Wallace乘法器相比,在对面积进行优化后,TAM1和TAM2可节省50%至66%的功率。与现有的近似乘法器相比,AM1、AM2、TAM1和TAM2在精度上具有显著优势,且功耗延迟积低。AM2具有比AM1更好的精度,但具有更长的延迟和更高的功耗。图像处理应用,包括图像锐化和平滑,被认为是在容错应用中显示近似乘法器的质量。通过使用适当的错误恢复方案,所提出的近似乘法器实现了与精确乘法器相似的处理精度,但在功率方面有显着改进。
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