Theory and Implementation of Process and Temperature Scalable Shape-based CMOS Analog Circuits

Analog computing is attractive to its digital counterparts due to its potential for achieving high compute density and energy efficiency. However, the device-to-device variability and challenges in porting existing designs to advance process nodes have posed a major hindrance in harnessing the full potential of analog computations for Machine Learning (ML) applications. This work proposes a novel analog computing framework for designing an analog ML processor similar to that of a digital design - where the designs can be scaled and ported to advanced process nodes without architectural changes. At the core of our work lies shape-based analog computing (S-AC). It utilizes device primitives to yield a robust proto-function through which other non-linear shapes can be derived. S-AC paradigm also allows the user to trade off computational precision with silicon circuit area and power. Thus allowing users to build a truly power-efficient and scalable analog architecture where the same synthesized analog circuit can operate across different biasing regimes of transistors and simultaneously scale across process nodes. As a proof of concept, we show the implementation of commonly used mathematical functions for carrying standard ML tasks in both planar CMOS 180nm and FinFET 7nm process nodes. The synthesized Shape-based ML architecture has been demonstrated for its classification accuracy on standard data sets at different process nodes.