Lithium Ion Battery Irreversible Lithium Plating Monitoring via Transfer Learning

Lithium plating remains a critical safety concern in lithium-ion batteries, particularly in energy storage systems. This work proposes a transfer learning-based framework for monitoring irreversible lithium plating by combining electrochemical-thermal-aging simulations with experimental validation. The methodology addresses data scarcity through physics-based modeling while ensuring practical applicability via domain adaptation techniques.

Electrochemical-Thermal-Aging Model

The pseudo-two-dimensional (P2D) model coupled with thermal effects and aging mechanisms forms the foundation for lithium plating simulation. Key electrochemical reactions governing lithium deposition/dissolution are expressed as:

$$i_{\text{SEI}} = -i_{0,\text{SEI}} \cdot e^{-\frac{\alpha_c F}{RT}\eta_{\text{SEI}}}$$

$$i_{\text{lpl}} = i_{0,\text{lpl}}\left(e^{\frac{\alpha_a F}{RT}\eta_{\text{lpl}} – e^{-\frac{\alpha_c F}{RT}\eta_{\text{lpl}}}\right)$$

$$i_{\text{lst}} = i_{0,\text{lst}}\left(e^{\frac{\alpha_a F}{RT}\eta_{\text{lst}} – e^{-\frac{\alpha_c F}{RT}\eta_{\text{lst}}}\right) \cdot f\left(\frac{g(\text{cycle})q_{\text{lpl}} – q_{\text{lst}}}{q_{\text{cor}}}\right)$$

Table 1: Simulation Conditions for Lithium Plating Analysis
Temperature (°C) Charge Rate (C) Discharge Rate (C)
-10, -5, 0, 10, 25 2 1
-10, -5, 0, 10, 25 1 0.05
-10, -5, 0, 10, 25 2 0.5

Feature Engineering for Lithium Plating Detection

Thirteen discriminative features extracted from discharge curves enable effective lithium plating monitoring:

$$U_{r1} = \frac{U_A – U_{\min}}{U_{\max} – U_{\min}}$$

$$t_{r1} = \frac{t_A}{t_{\max}}$$

Table 2: Key Feature Correlations with Irreversible Plating
Feature Correlation Trend
ΔU (Initial voltage drop) Positive
U50 (Midpoint voltage) Negative
R (DC resistance) Positive

Transfer Learning Framework

The domain adaptation architecture combines feature extractor G, task classifier C, and domain discriminator D:

$$\mathcal{L}_y = -\frac{1}{n_s}\sum_{i=1}^{n_s}y_i\log C(G(x_i^s))$$

$$\mathcal{L}_d = -\frac{1}{n_s+n_t}\sum_{i=1}^{n_s+n_t}[d_i\log D(G(x_i)) + (1-d_i)\log(1-D(G(x_i)))]$$

Table 3: Algorithm Performance Comparison
Algorithm Accuracy Precision
SVM 98.31% 96.98%
KNN 99.16% 99.13%
MLP 99.28% 98.29%

Experimental Validation

Low-temperature cycling tests on LiFePO4 cells demonstrate the method’s effectiveness:

$$Q_{\text{irr}} = \int_0^{t_{\text{cyc}}} (i_{\text{lpl}} – \eta_{\text{diss}}i_{\text{lst}})dt$$

Table 4: Experimental Results Summary
Cell Group Capacity Retention Plating Detection
25°C Cycling 82.34% ± 6.12 Negative
-11°C Cycling 41.79% ± 10.45 Positive

Conclusion

This transfer learning approach enables accurate irreversible lithium plating detection in lithium-ion batteries, achieving 99.28% accuracy on simulation data and consistent experimental validation. The framework demonstrates strong potential for real-world battery management systems through effective domain adaptation between simulated and experimental conditions.

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