Fast approximate booth multiplier for error resilient applications

被引:0
作者
George, Rachana [1 ]
Kuruvithadam, Rose Mary [1 ]
Sreeparvathy, S. [1 ]
Kala, S. [2 ]
Nalesh, S. [1 ]
机构
[1] Cochin Univ Sci & Technol, Dept Elect, Kochi 682022, Kerala, India
[2] Indian Inst Informat Technol, Dept Elect & Commun Engn, Kottayam 686635, Kerala, India
关键词
image compression; approximate computing; DCT; discrete cosine transform; inexact compressors; DESIGN; POWER;
D O I
10.1504/IJSISE.2024.142338
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Approximate computing is a computing paradigm that allows compromises in the accuracy of computations and reduces computational resources while gaining advantages in performance. This can be applied to applications like image processing, machine learning, neural networks, etc., which can tolerate errors without significantly degrading the efficiency. Here, we present the implementation and detailed analysis of approximate Modified Booth multipliers that use approximate 4 : 2 compressors for the reduction of partial products. Resource usage and delay are studied for both field programmable gate array (FPGA) and application-specific integrated circuit (ASIC) implementations. Accuracy is estimated using standard quality metrics. Results show that the proposed multipliers give significantly better accuracy with fewer delays while using comparable resources when contrasted with existing implementations. For 16-bit multipliers, accuracy is two orders of magnitude less than the next best implementation, with 40% less delay. Practical applicability of the proposed multiplier is demonstrated by incorporating it in discrete cosine transform (DCT) used for performing Joint Photographic Experts Group (JPEG) compression.
引用
收藏
页码:95 / 108
页数:15
相关论文
共 25 条
[1]   Improved approximate multiplier architecture for image processing and neural network [J].
Alamuri, Pramod ;
Kumar, U. Anil ;
Vannuru, Vallepu ;
Ahmed, Syed Ershad .
MICROPROCESSORS AND MICROSYSTEMS, 2023, 101
[2]   Approximate DCT Image Compression Using Inexact Computing [J].
Almurib, Haider A. F. ;
Kumar, Thulasiraman Nandha ;
Lombardi, Fabrizio .
IEEE TRANSACTIONS ON COMPUTERS, 2018, 67 (02) :149-159
[3]   Design of approximate adders and multipliers for error tolerant image processing [J].
Anusha, G. ;
Deepa, P. .
MICROPROCESSORS AND MICROSYSTEMS, 2020, 72
[4]   Approximate radix-8 Booth multiplier for low power and high speed applications [J].
Boro, Bipul ;
Reddy, K. Manikantta ;
Kumar, Y. B. Nithin ;
Vasantha, M. H. .
MICROELECTRONICS JOURNAL, 2020, 101
[5]   Image compression using Least Probable Coefficients Approximation technique [J].
El-Said, Shaimaa A. ;
Hussein, Khalid F. A. ;
Fouad, Mohamed M. .
INTERNATIONAL JOURNAL OF SIGNAL AND IMAGING SYSTEMS ENGINEERING, 2011, 4 (04) :197-206
[6]   Approximate multipliers based on a novel unbiased approximate 4-2 compressor [J].
Fang, Bao ;
Liang, Huaguo ;
Xu, Dawen ;
Yi, Maoxiang ;
Sheng, Yongxia ;
Jiang, Cuiyun ;
Huang, Zhengfeng ;
Lu, Yingchun .
INTEGRATION-THE VLSI JOURNAL, 2021, 81 :17-24
[7]   An improved low complexity Near Lossless Image Compression [J].
Gupta, Mohit Kumar ;
Londhe, Narendra D. .
INTERNATIONAL JOURNAL OF SIGNAL AND IMAGING SYSTEMS ENGINEERING, 2011, 4 (04) :207-211
[8]  
Gupta V., 2011, 2011 International Symposium on Low Power Electronics and Design (ISLPED 2011), P409, DOI 10.1109/ISLPED.2011.5993675
[9]   Trading Accuracy for Power in a Multiplier Architecture [J].
Kulkarni, Parag ;
Gupta, Puneet ;
Ercegovac, Milos D. .
JOURNAL OF LOW POWER ELECTRONICS, 2011, 7 (04) :490-501
[10]  
Kumar A., 2021, 2021 2 INT C EM TECH, P1