Improvement of this project:
- To design the M1, M2, M3, M4, and M5 approximate 2-bit multipliers, validate the outputs, and analyze their performance using the Xilinx Virtex-5 FPGA.
- Using these M approximate 2-bit multipliers, the 4-bit multiplier module was analyzed with the help of Table 3 (R5421, R3511, R3311, and R5155) and Table 4 (R1311, R1315, R4335, and R1555).
- The best optimized 4-bit approximate multipliers were analyzed, and an optimized 8-bit design was developed using the configurations in Table 6 (ISH1, ISH2, ISH3, ISH4, and ISH5), and its performance was verified.
- In Table 6, only the Table 4 multipliers were configured. In this work, the design was also developed using the Table 3 multipliers for comparative analysis.
- As a novelty, the best-performing and lowest-error 8-bit multipliers were used to configure a 16-bit multiplier design, and its performance was evaluated and verified.
Proposed abstract:
Approximate multipliers have become an important solution for modern digital signal processing, image processing, artificial intelligence, machine learning, multimedia, and edge computing applications, where a small loss in computational accuracy is acceptable in exchange for significant improvements in hardware efficiency. These multipliers offer lower power consumption, reduced hardware utilization, shorter critical path delay, and higher operating speed compared to accurate multipliers. However, the reduction in circuit complexity often increases computational error, which limits their adoption in applications requiring a balanced trade-off between accuracy and hardware efficiency. Several recursive approximate multiplier architectures have been reported in the literature, including FPGA-based Internal Self-Healing (ISH) designs that primarily investigate selected 4-bit and 8-bit recursive configurations. Nevertheless, the available work mainly focuses on power-optimized 8-bit implementations and does not comprehensively explore area-optimized recursive configurations or demonstrate scalability towards higher bit-width architectures. To address these limitations, this work designs and verifies five approximate 2-bit multipliers (M1–M5) and develops recursive 4-bit multiplier architectures using both Table 3 and Table 4 configurations. The best-performing 4-bit designs are further employed to construct optimized 8-bit recursive multipliers, followed by a comparative analysis of area-optimized and power-optimized architectures. As the major contribution of this work, the most efficient and lowest-error 8-bit multipliers are recursively utilized to develop a novel 16-bit approximate multiplier, demonstrating the scalability of the proposed methodology while maintaining improved hardware efficiency and computational accuracy. The proposed architectures are evaluated in terms of LUT utilization, power consumption, propagation delay, operating frequency, error metrics, and overall hardware efficiency. Functional verification and performance analysis are carried out using Verilog HDL on the Xilinx ISE design environment targeting the Xilinx Virtex-5 FPGA, where the proposed recursive architecture demonstrates an improved balance between resource utilization, speed, power consumption, and approximation error.
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Design and Implementation of a Recursive 16-bit Internal-Self-Healing Approximate Multiplier for FPGA Applications
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