| IEEE Access | |
| Hybrid Particle Filter Trained Neural Network for Prognosis of Lithium-Ion Batteries | |
| Shaista Hussain1  Hyunseok Park2  Karkulali Pugalenthi3  Nagarajan Raghavan4  | |
| [1] Computational Intelligence Group, A&x002A;Department of Information Systems, Hanyang University, Seoul, Republic of Korea;Engineering Product Development Pillar, Singapore University of Technology and Design, Singapore;STAR Institute of High Performance Computing (IHPC), Singapore; | |
| 关键词: Hybrid prognostic algorithm; particle filters; neural networks; remaining useful life; lithium-ion batteries; | |
| DOI : 10.1109/ACCESS.2021.3116264 | |
| 来源: DOAJ | |
【 摘 要 】
Prognostics and Health Management (PHM) plays a key role in Industry 4.0 revolution by providing smart predictive maintenance solutions. Early failure detection and prediction of remaining useful life (RUL) of critical industrial machines/components are the main challenges addressed by PHM methodologies. In literature, model-based and data-driven methods are widely used for RUL estimation. Model-based methods rely on empirical/phenomenological degradation models for RUL prediction using Bayesian formulations. In many cases, the lack of accurate physics-based models emphasizes the need to resort to machine learning based prognostic algorithms. However, data-driven methods require extensive machine failure data incorporating all possible operating conditions along with all possible failure modes pertaining to that particular machine/component, which are seldom available in their entirety. In this work, we propose a three-stage hybrid prognostic algorithm (HyA) combining model-based (Particle Filters-PF) and data-driven (Neural Networks-NN) methods in a unique way. The proposed method aims to overcome the need for accurate degradation modeling or extensive failure data sets. In the first stage, a feedforward neural network is used to formulate lithium-ion battery’s degradation trends and the corresponding NN model parameters are used to define the initial prior distribution of PF algorithm. In the second stage, the PF algorithm optimizes the model parameters and the posterior model parameter distributions are utilized to ‘
【 授权许可】
Unknown