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Approximate Restoring Dividers Using Inexact Cells and Estimation From Partial Remainders

机译:使用不精确细胞和部分剩余物的估计近似恢复分隔符

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Approximate computing can be used in error-resilient applications to reduce power consumption and increase overall circuit performance. This article introduces two approximate dividers with restoring array-based architecture that achieve substantial hardware savings while maintaining high accuracy when compared to existing approximate designs. The first design replaces exact restoring divider cells with a proposed approximate cell in a column-wise fashion. The second design uses several rows of exact architecture to compute a partial remainder and then rounds and encodes the divisor and this partial remainder so that they may be used to express approximate outputs. A comprehensive accuracy and performance evaluation are performed for the proposed dividers as well as other state-of-the-art designs. When compared to an exact design, the proposed dividers have a reduced area and power consumption of 46 and 57 percent respectively while introducing minimal error. Furthermore, the trade-off between accuracy and improved performance is explored for various approximate dividers in order to determine which designs achieve the best compromise. The accuracy of the proposed dividers is then demonstrated using two image processing applications.
机译:近似计算可用于错误弹性应用,以降低功耗并提高整体电路性能。本文介绍了两个近似分隔符,具有恢复基于阵列的架构,该架构实现了大量的硬件节省,同时与现有的近似设计相比保持高精度。第一个设计将具有所提出的近似小区的精确恢复分频器单元以列明智的方式替换。第二种设计使用几行确切的架构来计算部分剩余部分,然后进行舍入并编码除数和该部分剩余部分,以便它们可以用于表达近似输出。为提出的分隔符​​以及其他最先进的设计进行了综合准确性和性能评估。与精确的设计相比,所提出的分隔器分别在引入最小误差时分别降低46和57%的电力消耗。此外,针对各种近似分隔符探索了准确性和改进性能之间的权衡,以确定哪些设计达到最佳妥协。然后使用两个图像处理应用进行所提出的分隔器的准确性。

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