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PINN Surrogate Model for Li-ion Battery Parameter Inference


Conceitos Básicos
Developing a PINN surrogate model for Li-ion batteries reduces computational resources and improves accuracy in parameter inference.
Resumo

This content discusses the implementation of a PINN surrogate model for Li-ion batteries, focusing on the single-particle model (SPM). The study aims to reduce computational resources needed for parameter inference and improve accuracy. The content covers the implementation, training strategies, regularization techniques, and hierarchical training for the PINN surrogate model.

  1. Introduction

    • Importance of electrochemical storage technology.
    • Challenges in Li-ion battery technology.
  2. PINN Surrogate Model

    • Physics-informed neural network (PINN) surrogate for Li-ion battery models.
    • Training strategies and regularization techniques.
  3. Single-Particle Model

    • Description of the SPM for Li-ion batteries.
    • Linear vs. non-linear Butler-Volmer reaction.
  4. Methods

    • Implementation of PINN for battery models.
    • Training regularization strategies.
  5. Results

    • Comparison of different neural net architectures.
    • Effect of float precision on PINN accuracy.
    • Hierarchical training approach for improved predictions.
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Estatísticas
PINN surrogate can solve SPM 105 times faster and P2D model 106 times faster. PINN training can be prone to instabilities. PINN surrogate improves accuracy over traditional models.
Citações
"The surrogate model makes high-throughput techniques, such as Bayesian calibration, tractable to determine battery internal parameters." "PINNs can rely on the governing equations of the system themselves to complement the lack of data."

Principais Insights Extraídos De

by Malik Hassan... às arxiv.org 03-27-2024

https://arxiv.org/pdf/2312.17329.pdf
PINN surrogate of Li-ion battery models for parameter inference. Part I

Perguntas Mais Profundas

How can PINN surrogate models be applied to other battery technologies?

PINN surrogate models can be applied to other battery technologies by adapting the physics-based models and training the neural networks to approximate the behavior of those specific battery systems. The key is to identify the governing equations and boundary conditions that describe the battery technology of interest and use them to construct the PINN surrogate. By training the neural network with data and residuals from these equations, the PINN can accurately predict the behavior of the battery system. This approach can be applied to various battery technologies, such as solid-state batteries, flow batteries, or even fuel cells, by customizing the model architecture and training process to suit the specific characteristics of each technology.

What are the potential limitations of using PINN surrogates for Li-ion battery modeling?

While PINN surrogates offer many advantages for Li-ion battery modeling, there are also some potential limitations to consider. One limitation is the computational cost associated with training the neural networks, especially when dealing with complex physics-based models and large datasets. Training a PINN surrogate can be time-consuming and resource-intensive, requiring careful optimization of hyperparameters and training strategies to achieve accurate results. Additionally, the accuracy of the PINN surrogate is highly dependent on the quality and quantity of the data used for training. Insufficient or noisy data can lead to inaccurate predictions and reduced model performance. Another limitation is the interpretability of the surrogate model, as neural networks are often considered "black-box" models, making it challenging to extract meaningful insights from the model's predictions.

How can hierarchical training improve the accuracy of PINN surrogate models in other applications?

Hierarchical training can improve the accuracy of PINN surrogate models in other applications by leveraging a multi-fidelity approach to gradually increase the complexity and fidelity of the models. By training a series of neural networks with increasing levels of fidelity, starting from simpler models and progressing to more complex ones, the hierarchical approach allows the models to learn from each other and correct errors at each level. This incremental learning process helps to capture the nuances and intricacies of the system being modeled, leading to more accurate predictions. Additionally, hierarchical training can help to mitigate training instabilities and reduce the variability in model performance by providing a structured framework for learning and refining the surrogate models.
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