Internal Temperature Estimation of Pouch-Type Lithium-Ion Battery by a 2-D Semilinear PDE Model With Space-Dependent
Abstract:
This article aims to propose an internal temperature estimation strategy for pouch-type lithium-ion battery using a 2-D semilinear partial differential equation (PDE) model with space-dependent diffusivity and in-domain uncertainty. The distributed linear measurements are considered, where only limited linear information is measured. Initially, we divide the interested domain into several subdomains based on the number of sensors. A Luenberger-type PDE observer is then designed for battery internal temperature estimation by the uncertainty-free plant model, and the exponential stability of corresponding estimation error system is established via the Lyapunov functional method and linear matrix inequalities (LMIs). Moreover, when in-domain uncertainty is presented, a robust internal temperature estimation strategy is developed to ensure that the corresponding uncertain observer error systems are input-to-state stable (ISS). Simulation results are finally provided to verify the effectiveness of the proposed methods.
More Related Videos
11:25Identification and Quantification of Decomposition Mechanisms in Lithium-Ion Batteries; Input to Heat Flow Simulation for Modeling Thermal Runaway
Published on: March 7, 2022
10:23Author Spotlight: Computing the Effects of a Local Radiofrequency Hyperthermia Intervention on Tumor Biomechanics
Published on: December 1, 2023
Related Concept Videos
The Electrical Double Layer
Carrier Transport
Drift Current:
The drift of charge carriers is started by an external electric field (E). Charged particles, such as electrons and holes, experience an acceleration between collisions with lattice atoms. For electrons, this results in a drift velocity (vd) given by:
Linear Approximation in Frequency Domain
In contrast, nonlinear systems do not inherently possess these properties. However, for small deviations around an operating point, a nonlinear system can often be approximated as linear....
Debye–Huckel–Onsager Conductance Equation
Separable Differential Equations
Transport Number
