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Design of Power and Area Efficient Approximate
Multipliers
ABSTRACT:
Approximate computing can decrease the design complexity with an increase in
performance and power efficiency for error resilient applications. This brief deals
with a new design approach for approximation of multipliers. The partial products
of the multiplier are altered to introduce varying probability terms. Logic
complexity of approximation is varied for the accumulation of altered partial
products based on their probability. The proposed approximation is utilized in two
variants of 16-bit multipliers. Synthesis results reveal that two proposed multipliers
achieve power savings of 72% and 38%, respectively, compared to an exact
multiplier. They have better precision when compared to existing approximate
multipliers. Mean relative error figures are as low as 7.6% and 0.02% for the
proposed approximate multipliers, which are better than the previous works.
Performance of the proposed multipliers is evaluated with an image processing
application, where one of the proposed models achieves the highest peak signal to
noise ratio.
SOFTWARE IMPLEMENTATION:
 Modelsim
 Xilinx
 MATLAB

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Design of Power and Area Efficient Approximate Multipliers

  • 1. Design of Power and Area Efficient Approximate Multipliers ABSTRACT: Approximate computing can decrease the design complexity with an increase in performance and power efficiency for error resilient applications. This brief deals with a new design approach for approximation of multipliers. The partial products of the multiplier are altered to introduce varying probability terms. Logic complexity of approximation is varied for the accumulation of altered partial products based on their probability. The proposed approximation is utilized in two variants of 16-bit multipliers. Synthesis results reveal that two proposed multipliers achieve power savings of 72% and 38%, respectively, compared to an exact multiplier. They have better precision when compared to existing approximate multipliers. Mean relative error figures are as low as 7.6% and 0.02% for the proposed approximate multipliers, which are better than the previous works. Performance of the proposed multipliers is evaluated with an image processing application, where one of the proposed models achieves the highest peak signal to noise ratio.