基于FPGA的可变位精度近似加法器的设计空间探索

Archie Mishra, N. Rao
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引用次数: 0

摘要

泛函近似方法已被用于开发几种应用的固有容错性。近似计算以可接受的精度损失为代价,减少了资源的利用。设计师需要遵循一种系统的方法,以达到基于某些约束的优化设计配置。在这项工作中,我们提出了DSEAdd:一个基于fpga的自动设计空间探索(DSE)框架,目标是可变位宽近似加法器。给定一定的面积、时间或精度(ATA)约束,该方法有助于确定最佳加法器配置。我们引入了一个被称为优点图(FOM)的度量来量化设计的面积、性能和精度。我们通过运行一组74个设计配置来测试DSE框架。我们将演示使用FOM作为选择最佳加法器配置的度量。我们观察到,我们可以获得一个面积优化设计,在只有0.3%精度的代价下,资源使用减少了9.7%,但比特精度较低(8位而不是32位)。此外,在较低的比特精度下,稍微降低0.35%的面积可以显著提高精度(17.7%)。为了实现精度和资源之间的最佳权衡,我们提出了一个具有2或3个子加法器的配置。最后,我们注意到性能优化设计很难在更高的位精度下实现。
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DSEAdd: FPGA based Design Space Exploration for Approximate Adders with Variable Bit-precision
Functional approximation methods have been used to exploit the inherent error tolerance of several applications. Approximate computing reduces the resources utilized at the cost of acceptable accuracy loss. Designers need to follow a systematic approach to arrive at an optimized design configuration based on certain constraints. In this work, we present DSEAdd: an FPGA-based automated design space exploration (DSE) framework targeting variable bit-width approximate adders. Given a certain area, timing or accuracy (ATA) constraint, the approach helps to identify the best adder configuration. We introduce a metric known as Figure of Merit (FOM) to quantify the area, performance and accuracy of the design. We test the DSE framework by running a set of 74 design configurations. We demonstrate the use of FOM as a metric to choose the best adder configuration. We observe that we can obtain an area-optimized design with a 9.7% reduction in resource usage at the cost of only 0.3% accuracy, but with a lower bit precision (8-bit instead of 32-bits). Further, at low bit precisions, a slight compromise in the area (0.35%) can help improve the accuracy dramatically (17.7%). To achieve the best trade-off between accuracy and resources, we propose a configuration with 2 or 3 sub-adders. Lastly, we note that a performance-optimized design is difficult to achieve at higher bit-precision.
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