TY - JOUR
T1 - Novel Polarization Voltage Model
T2 - Accurate Voltage and State of Power Prediction
AU - Lin, Peng
AU - Wang, Zhenpo
AU - Jin, Peng
AU - Hong, Jichao
N1 - Publisher Copyright:
© 2013 IEEE.
PY - 2020
Y1 - 2020
N2 - Accurate prediction of battery voltage and state of power (SOP) is a challenge for a battery management system to achieve charge/discharge safety protection and power distribution. An accurate, simple and implementable battery model is key to realizing battery simulation and state estimation/prediction. To establish a battery model that can easily realize battery voltage and SOP prediction, this paper proposes a novel polarization voltage (NPV) model based on current and time by simplifying the equation describing the polarization characteristics in the electrochemical model. The NPV model is implementable for high-precision prediction of battery voltage and SOP at t-second (t > 0) under any constant current (I ≠ 0). Based on the relationship between model parameters and state of charge (SOC), the SOP prediction model with different SOC is successfully realized. The prediction results show that the battery is charged from SOC = 0 to cut-off voltage with 3C, and the high-precision prediction of polarization voltage and terminal voltage can be obtained by using the NPV model. The average errors of the polarization voltage and voltage terminal are only 1.4% and 0.4%, respectively. For the 3C discharge process, the maximum prediction error of terminal voltage is -4.7%, and the error at the end of discharge is only -1.1%, with an average error of 0.6%. The average error of SOP at t-second = 10s predicted by the NPV model is only 0.78%. More importantly, the NPV model parameters are obtained from just small-batch data, and it is timesaving for practical testing with simple structures. Therefore, the NPV model is suitable for battery simulation, state prediction, fast charging security and energy management with broad application prospects.
AB - Accurate prediction of battery voltage and state of power (SOP) is a challenge for a battery management system to achieve charge/discharge safety protection and power distribution. An accurate, simple and implementable battery model is key to realizing battery simulation and state estimation/prediction. To establish a battery model that can easily realize battery voltage and SOP prediction, this paper proposes a novel polarization voltage (NPV) model based on current and time by simplifying the equation describing the polarization characteristics in the electrochemical model. The NPV model is implementable for high-precision prediction of battery voltage and SOP at t-second (t > 0) under any constant current (I ≠ 0). Based on the relationship between model parameters and state of charge (SOC), the SOP prediction model with different SOC is successfully realized. The prediction results show that the battery is charged from SOC = 0 to cut-off voltage with 3C, and the high-precision prediction of polarization voltage and terminal voltage can be obtained by using the NPV model. The average errors of the polarization voltage and voltage terminal are only 1.4% and 0.4%, respectively. For the 3C discharge process, the maximum prediction error of terminal voltage is -4.7%, and the error at the end of discharge is only -1.1%, with an average error of 0.6%. The average error of SOP at t-second = 10s predicted by the NPV model is only 0.78%. More importantly, the NPV model parameters are obtained from just small-batch data, and it is timesaving for practical testing with simple structures. Therefore, the NPV model is suitable for battery simulation, state prediction, fast charging security and energy management with broad application prospects.
KW - Novel polarization voltage model
KW - electric vehicle
KW - lithium ion battery
KW - state of power
KW - voltage prediction
UR - http://www.scopus.com/inward/record.url?scp=85085643827&partnerID=8YFLogxK
U2 - 10.1109/ACCESS.2020.2993930
DO - 10.1109/ACCESS.2020.2993930
M3 - Article
AN - SCOPUS:85085643827
SN - 2169-3536
VL - 8
SP - 92039
EP - 92049
JO - IEEE Access
JF - IEEE Access
M1 - 9091193
ER -