Training of physics-informed Bayesian neural networks with ABC-SS for prognostic of Li-ion batteries
Metadatos
Mostrar el registro completo del ítemAutor
Fernández Salas, Juan; Corbetta, Matteo; Kulkarni, Chetan S.; Chiachío Ruano, Juan; Chiachío Ruano, ManuelEditorial
Elsevier
Materia
Physics-informed neural networks Bayesian training Prognostics
Fecha
2024Referencia bibliográfica
Computers in Industry 155 (2024) 104058 [10.1016/j.compind.2023.104058]
Patrocinador
ENHAnCE project, which has received funding from the European Union’s Horizon 2020 research and innovation programme under the Marie Skłodowska-Curie grant agreement No 859957Resumen
The current surge in the need for Li-ion batteries to power electric vehicles has also translated in a need for
more advanced models that can predict their behavior, but also quantify the uncertainty in their predictions,
given the amount of variables involved and the varying operating conditions. This manuscript proposes a
new Bayesian physics-informed recurrent neural network, where the battery discharge curve is described
using the Nernst and Butler–Volmer equations, the activity correction term within such equations is modeled
with two multilayer perceptrons, and approximate Bayesian computation by subset-simulation is used to train
the weights, bias and the physical parameters representing the maximum charge available and the internal
resistance. The challenges found during the adaptation and implementation of the Bayesian training algorithm
to the recurrent physics-informed cell are described, along with the approaches proposed to overcome them.
The performance of the Bayesian hybrid model presented in this paper has also been evaluated using data
from NASA Ames Prognostics Data Repository, and the results show comparable accuracy to the standard
approach with backpropagation, and a flexible and realistic quantification of the uncertainty. Furthermore,
the uncertainty related to the physical parameters of the hybrid model can be evaluated in semi-isolation
of the weights and bias of the MLPs, providing a sensitivity tool to assess the relative importance between
different parameters.