计算机科学
可扩展性
电子线路
模拟电子学
水准点(测量)
过程(计算)
晶体管
CMOS芯片
数字电子学
模拟计算机
电子工程
计算机工程
偏压
人工神经网络
人工智能
电压
电气工程
工程类
数据库
地理
操作系统
大地测量学
作者
Pratik Kumar,Ankita Nandi,Shantanu Chakrabartty,Chetan Singh Thakur
出处
期刊:IEEE Transactions on Circuits and Systems I-regular Papers
[Institute of Electrical and Electronics Engineers]
日期:2022-11-04
卷期号:70 (1): 128-141
被引量:14
标识
DOI:10.1109/tcsi.2022.3216287
摘要
Analog computing is attractive compared to digital computing due to its\npotential for achieving higher computational density and higher energy\nefficiency. However, unlike digital circuits, conventional analog computing\ncircuits cannot be easily mapped across different process nodes due to\ndifferences in transistor biasing regimes, temperature variations and limited\ndynamic range. In this work, we generalize the previously reported\nmargin-propagation-based analog computing framework for designing novel\n\\textit{shape-based analog computing} (S-AC) circuits that can be easily\ncross-mapped across different process nodes. Similar to digital designs S-AC\ndesigns can also be scaled for precision, speed, and power. As a\nproof-of-concept, we show several examples of S-AC circuits implementing\nmathematical functions that are commonly used in machine learning (ML)\narchitectures. Using circuit simulations we demonstrate that the circuit\ninput/output characteristics remain robust when mapped from a planar CMOS 180nm\nprocess to a FinFET 7nm process. Also, using benchmark datasets we demonstrate\nthat the classification accuracy of a S-AC based neural network remains robust\nwhen mapped across the two processes and to changes in temperature.\n
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