Journal of Electrical Engineering ›› 2022, Vol. 17 ›› Issue (4): 20-31.doi: 10.11985/2022.04.004
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FANG Deyu(), CHU Xiao(), LIU Tao(), LI Junfu()
Received:
2022-06-15
Revised:
2022-08-10
Online:
2022-12-25
Published:
2023-02-03
Contact:
LI Junfu, E-mail:lijunfu@hit.edu.cn
CLC Number:
FANG Deyu, CHU Xiao, LIU Tao, LI Junfu. Research on Health Assessment Method of Lithium-ion Battery Based on Data-model Hybrid Drive[J]. Journal of Electrical Engineering, 2022, 17(4): 20-31.
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相应过程描述 | 模型方程 |
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固相离子扩散 | ${{y}_{\mathrm{surf}}}(t)={{y}_{\mathrm{avg}}}(t)+\Delta y(t)$ ${{x}_{\mathrm{surf}}}(t)={{x}_{\mathrm{avg}}}(t)-\Delta x(t)$ $\Delta y\left( t \right)=\Delta {{y}_{1}}\left( t \right)+\frac{2}{7}\frac{{{\tau }_{\mathrm{p}}}}{{{Q}_{\mathrm{p}}}}\cdot I\left( t \right)$ $\Delta x\left( t \right)=\Delta {{x}_{1}}\left( t \right)+\frac{2}{7}\frac{{{\tau }_{\mathrm{n}}}}{{{Q}_{\mathrm{n}}}}\cdot I\left( t \right)$ |
正负集流体处 液相锂离子 浓度差 | $\begin{matrix} \Delta c({{t}_{\mathrm{k}+1}})=\Delta c({{t}_{\mathrm{k}}})+ \\ \frac{1}{{{\tau }_{\mathrm{e}}}}\cdot \left[ {{P}_{\mathrm{con}}}\cdot I({{t}_{\mathrm{k}}})-\Delta c({{t}_{\mathrm{k}}}) \right]\cdot ({{t}_{\mathrm{k}+1}}-{{t}_{\mathrm{k}}}) \\ \end{matrix}$ |
浓差极化过 电势 | ${{\eta }_{\mathrm{con}}}=\frac{2RT}{F}\left( 1-{{t}_{+}} \right)\cdot \left( \ln \frac{{{c}_{0}}+\Delta {{c}_{0}}(t)}{{{c}_{0}}-\Delta {{c}_{0}}(t)} \right)$ |
反应极化 过电势 | ${{\eta }_{\mathrm{act}}}=\frac{2RT}{F}\cdot \left[ \ln \left( \sqrt{m_{\mathrm{n}}^{2}+1}+{{m}_{\mathrm{n}}} \right)+\ln \left( \sqrt{m_{\mathrm{p}}^{2}+1}+{{m}_{\mathrm{p}}} \right) \right]$ ${{m}_{\mathrm{n}}}\left( t \right)=\frac{1}{6\cdot {{Q}_{\mathrm{n}}}{{\left( 1-{{x}_{\mathrm{surf}}} \right)}^{0.5}}{{\left( {{x}_{\mathrm{surf}}} \right)}^{0.5}}c_{0}^{0.5}}\cdot {{P}_{\mathrm{act}}}\cdot I\left( t \right)$ ${{m}_{\mathrm{p}}}\left( t \right)=\frac{1}{6\cdot {{Q}_{\mathrm{p}}}{{\left( 1-{{y}_{\mathrm{surf}}} \right)}^{0.5}}{{\left( {{y}_{\mathrm{surf}}} \right)}^{0.5}}c_{0}^{0.5}}\cdot {{P}_{\mathrm{act}}}\cdot I\left( t \right)$ |
欧姆极化过 电势 | ${{\eta }_{\mathrm{ohm}}}={{R}_{\mathrm{ohm}}}\cdot I\left( t \right)$ |
端电压 | $\begin{matrix} & {{U}_{\mathrm{OCV}}}\left( t \right)={{U}_{\mathrm{p}}}\left( {{y}_{\text{surf}}} \right)-{{U}_{\mathrm{n}}}\left( {{x}_{\text{surf}}} \right)- \\ & \ \ \ {{\eta }_{\text{con}}}\left( t \right)-{{\eta }_{\text{act}}}\left( t \right)-{{\eta }_{\text{ohm}}}\left( t \right) \\ \end{matrix}$ |
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