Physics-Informed Neural Networks for Device and Circuit Modeling: A Case Study of NeuroSPICE

๐Ÿ“… 2025-12-29
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Traditional SPICE simulation struggles with strongly nonlinear emerging devices (e.g., ferroelectric memory) due to its reliance on time-discretized numerical solvers, inability to analytically compute derivatives, and lack of native support for inverse problems. To address these limitations, we propose NeuroSPICEโ€”the first systematic framework integrating physics-informed neural networks (PINNs) into circuit simulation. NeuroSPICE directly solves differential-algebraic equations (DAEs) in the time domain via residual minimization and automatic differentiation, enabling end-to-end waveform prediction and generating compact, high-fidelity, differentiable analytical surrogate models. Its core innovations include breaking from conventional SPICE paradigms to natively support joint device-circuit modeling, parameter inversion, and real-time design optimization. Experiments demonstrate that NeuroSPICE significantly improves both simulation efficiency and interpretability for nonlinear circuits, establishing a new paradigm for next-generation EDA tools.

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๐Ÿ“ Abstract
We present NeuroSPICE, a physics-informed neural network (PINN) framework for device and circuit simulation. Unlike conventional SPICE, which relies on time-discretized numerical solvers, NeuroSPICE leverages PINNs to solve circuit differential-algebraic equations (DAEs) by minimizing the residual of the equations through backpropagation. It models device and circuit waveforms using analytical equations in time domain with exact temporal derivatives. While PINNs do not outperform SPICE in speed or accuracy during training, they offer unique advantages such as surrogate models for design optimization and inverse problems. NeuroSPICE's flexibility enables the simulation of emerging devices, including highly nonlinear systems such as ferroelectric memories.
Problem

Research questions and friction points this paper is trying to address.

Modeling device and circuit waveforms using analytical equations
Solving circuit differential-algebraic equations via physics-informed neural networks
Simulating emerging nonlinear devices like ferroelectric memories
Innovation

Methods, ideas, or system contributions that make the work stand out.

PINNs solve circuit equations via backpropagation
Analytical time-domain modeling with exact derivatives
Flexible surrogate for design optimization and novel devices
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