paper-with-me

Papers

Physics Informed Machine Learning (PIML) methods for estimating the remaining useful lifetime (RUL) of aircraft engines

2024-06-21 · Sriram Nagaraj, Truman Hickok

This paper is aimed at using the newly developing field of physics informed machine learning (PIML) to develop models for predicting the remaining useful lifetime (RUL) aircraft engines. We consider the well-known benchmark NASA Commercial Modular Aero-Propulsion System Simulation (C-MAPSS) data as the main data for this paper, which consists of sensor outputs in a variety of different operating modes. C-MAPSS is a well-studied dataset with much existing work in the literature that address RUL prediction with classical and deep learning methods. In the absence of published empirical physical laws governing the C-MAPSS data, our approach first uses stochastic methods to estimate the governing physics models from the noisy time series data. In our approach, we model the various sensor readings as being governed by stochastic differential equations, and we estimate the corresponding transition density mean and variance functions of the underlying processes. We then augment LSTM (long-short term memory) models with the learned mean and variance functions during training and inferencing. Our PIML based approach is different from previous methods, and we use the data to first learn the physics. Our results indicate that PIML discovery and solutions methods are well suited for this problem and outperform previous data-only deep learning methods for this data set and task. Moreover, the framework developed herein is flexible, and can be adapted to other situations (other sensor modalities or combined multi-physics environments), including cases where the underlying physics is only partially observed or known.

📄 PDF Abstract BibTeX arXiv:2406.15619

Code (0)

등록된 구현이 없습니다.

Tasks

Physics-informed machine learning

Methods 이 논문이 사용한 방법론

SET Dynamic Sparse Training method where weight mask is updated randomly periodically
Sigmoid Activation 설명 없음
Tanh Activation 설명 없음
LSTM An LSTM is a type of recurrent neural network that addresses the vanishing gradient problem in vanilla…

Similar Papers 제목 키워드 기반

When Physics Meets Machine Learning: A Survey of Physics-Informed Machine Learning

2022-03-31 · Chuizheng Meng, Sungyong Seo, Defu Cao, Sam Griesemer 외

Physics-informed machine learning (PIML), referring to the combination of prior knowledge of physics, which is the high level abstraction of natural phenomenons and human behaviours in the long history, with data-driven …

BIG-bench Machine LearningPhysics-informed machine learning

Physics-Informed Machine Learning for Modeling and Control of Dynamical Systems

2023-06-24 · Truong X. Nghiem, Ján Drgoňa, Colin Jones, Zoltan Nagy 외

Physics-informed machine learning (PIML) is a set of methods and tools that systematically integrate machine learning (ML) algorithms with physical constraints and abstract mathematical models developed in scientific and…

Physics-informed machine learning

Uncertainties in Physics-informed Inverse Problems: The Hidden Risk in Scientific AI

2025-11-06 · Yoh-ichi Mototake, Makoto Sasaki arxiv

Physics-informed machine learning (PIML) integrates partial differential equations (PDEs) into machine learning models to solve inverse problems, such as estimating coefficient functions (e.g., the Hamiltonian function) …

MetaPhysiCa: OOD Robustness in Physics-informed Machine Learning

2023-03-06 · S Chandra Mouli, Muhammad Ashraful Alam, Bruno Ribeiro

A fundamental challenge in physics-informed machine learning (PIML) is the design of robust PIML methods for out-of-distribution (OOD) forecasting tasks. These OOD tasks require learning-to-learn from observations of the…

Meta-LearningPhysics-informed machine learning

Physics-informed machine learning: A mathematical framework with applications to time series forecasting

2025-07-11 · Nathan Doumèche arxiv

Physics-informed machine learning (PIML) is an emerging framework that integrates physical knowledge into machine learning models. This physical prior often takes the form of a partial differential equation (PDE) system …

Time Series Forecasting