2015
DOI: 10.3390/en8087729
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Stability Analysis for Li-Ion Battery Model Parameters and State of Charge Estimation by Measurement Uncertainty Consideration

Abstract: Accurate estimation of model parameters and state of charge (SoC) is crucial for the lithium-ion battery management system (BMS). In this paper, the stability of the model parameters and SoC estimation under measurement uncertainty is evaluated by three different factors: (i) sampling periods of 1/0.5/0.1 s; (ii) current sensor precisions of ±5/±50/±500 mA; and (iii) voltage sensor precisions of ±1/±2.5/±5 mV. Firstly, the numerical model stability analysis and parametric sensitivity analysis for battery model… Show more

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Cited by 31 publications
(11 citation statements)
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“…The self-discharge resistance is neglected, as these losses are minimum in Li-Ion technology (2%-10% per month). Authors of [37] apply this model in their stability analysis and SoC estimation method design for a Li-Ion battery. Authors of [38], however, apply this model in their study of batteries parallelization.…”
Section: (First-order) Thevenin Modelmentioning
confidence: 99%
“…The self-discharge resistance is neglected, as these losses are minimum in Li-Ion technology (2%-10% per month). Authors of [37] apply this model in their stability analysis and SoC estimation method design for a Li-Ion battery. Authors of [38], however, apply this model in their study of batteries parallelization.…”
Section: (First-order) Thevenin Modelmentioning
confidence: 99%
“…The lower sampling time reduced the accuracy of C a and R a , which also changed the estimation accuracy of SOC. According to the Lyapunov's first stability criterion, perturbation caused by noise and unmodeled dynamics has significant effect on the accuracy of battery parameter identification [57]. In other words, the sampling period must be chosen in a way that the substantial changes in the system can be captured.…”
Section: Sensitivity Analysismentioning
confidence: 99%
“…The increase of 35.5% and 37.8% in estimation error was observed at 0.1 A uncertainty in first and second order battery models respectively. The effects of sensor error and sampling time on states estimation of LIB was studied in [27]. The authors used A first order RC circuit in their work.…”
Section: Introductionmentioning
confidence: 99%