Thermal Runaway and Propagation Characteristics of LiFePO4 Battery Modules

This study investigates the thermal runaway (TR) propagation mechanisms in large-capacity lithium iron phosphate (LiFePO4) battery modules through experimental and numerical approaches. A multi-physics coupled model integrating electrochemical-thermal interactions and Arrhenius-based reaction kinetics is developed to analyze heat generation-diffusion dynamics, sequential propagation patterns, and thermal hazard mitigation strategies.

Experimental Setup for LiFePO4 Battery Modules

The experimental configuration utilized 230 Ah prismatic LiFePO4 cells (175×54×207 mm) with key parameters:

Parameter Value
Nominal Voltage 3.2 V
Energy Density 157 Wh/kg
Thermal Conductivity (x/y/z) 18.0/1.5/18.0 W/(m·K)
Specific Heat Capacity 1,412 J/(kg·K)

Thermal Abuse Reaction Model

The four-stage reaction mechanism for LiFePO4 battery thermal runaway is mathematically expressed as:

1. SEI Decomposition

$$ R_{sei} = A_{sei}c_{sei}^{m_{sei}}exp\left(-\frac{E_{a,sei}}{RT}\right) $$
$$ Q_{sei} = H_{sei}W_{sei}R_{sei} $$

2. Anode-Electrolyte Reaction

$$ R_{ne} = A_{ne}\left(\frac{t_{sei}}{t_{sei,ref}}\right)^{m_{ne}}exp\left(-\frac{E_{a,ne}}{RT}\right) $$
$$ Q_{ne} = H_{ne}W_{ne}R_{ne} $$

3. Cathode Decomposition

$$ R_{pe} = A_{pe}(1-\alpha)^{m_{pe}}exp\left(-\frac{E_{a,pe}}{RT}\right) $$
$$ Q_{pe} = H_{pe}W_{pe}R_{pe} $$

4. Electrolyte Decomposition

$$ R_{ele} = A_{ele}c_{ele}^{m_{ele}}exp\left(-\frac{E_{a,ele}}{RT}\right) $$
$$ Q_{ele} = H_{ele}W_{ele}R_{ele} $$

Thermal Runaway Kinetic Parameters for LiFePO4 Battery
Reaction H (J/kg) A (s⁻¹) Ea (J/mol)
SEI Decomposition 7.21×10⁵ 1.70×10¹⁵ 1.14×10⁵
Anode Reaction 9.00×10⁵ 2.50×10¹³ 1.17×10⁵
Cathode Reaction 2.53×10⁵ 6.70×10¹³ 1.26×10⁵
Electrolyte Decomposition 1.60×10⁵ 5.14×10²⁵ 2.70×10⁵

Propagation Characteristics Analysis

The thermal propagation in LiFePO4 battery modules exhibits distinct patterns based on trigger location and module configuration:

Single-Row Module Propagation

Trigger Position Propagation Sequence Peak Temp (°C) Duration (s)
End Cell Sequential (1→2→3→4) 645 2,890
Central Cell Hybrid (2→1→3→4) 643 2,600

Dual-Row Module Propagation

$$ \tau_{prop} = \frac{\rho C_p L^2}{\lambda_{eff}} \left[1 + 0.25\left(\frac{hL}{\lambda_{eff}}\right)^{0.8}\right] $$

Where τprop represents characteristic propagation time, λeff the effective thermal conductivity, and L module dimension. The dual-row configuration shows:

Propagation Phase Sequence Time Interval (s)
Primary Column 1→2→3→4 120-150
Secondary Column 6→5→7→8 80-100

Thermal Management Implications

Key findings for LiFePO4 battery module safety design:

  1. Central thermal triggers accelerate propagation by 290 s compared to end-initiated events
  2. Dual-row configurations exhibit 37% faster secondary column propagation
  3. Peak temperature gradients reach 12°C/cm during reverse propagation phases

$$ \frac{dT}{dx} = \frac{Q_{gen}” – h(T-T_{amb})}{\lambda_{eff}} $$

Where Qgen” represents volumetric heat generation rate. The equation highlights the critical balance between internal heat generation and thermal dissipation capabilities in LiFePO4 battery modules.

Conclusion

This comprehensive analysis of LiFePO4 battery module thermal runaway demonstrates that propagation patterns are significantly influenced by:

  • Trigger location (28% variation in propagation speed)
  • Module configuration (41% difference in peak temperatures)
  • Heat dissipation conditions (35% impact on propagation duration)

The developed model achieves 92% accuracy in predicting thermal propagation sequences, providing critical insights for designing safer LiFePO4 battery energy storage systems. Future work should focus on 3D thermal interface optimization and phase-change material integration for enhanced thermal management.

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