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2015
DOI: 10.1016/j.jpowsour.2015.07.019
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Lithium-ion battery thermal-electrochemical model-based state estimation using orthogonal collocation and a modified extended Kalman filter

Abstract: This paper investigates the state estimation of a high-fidelity spatially resolved thermalelectrochemical lithium-ion battery model commonly referred to as the pseudo two-dimensional model. The partial-differential algebraic equations (PDAEs) constituting the model are spatially discretised using Chebyshev orthogonal collocation enabling fast and accurate simulations up to high C-rates. This implementation of the pseudo-2D model is then used in combination with an extended Kalman filter algorithm for different… Show more

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Cited by 218 publications
(177 citation statements)
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“…The key step to achieve joint state estimation is to build a simple and accurate battery electrothermal model firstly, then suitable estimation methods such as slide mode observer, Kalman filter observer can be applied accordingly. For example, Bizeray et al [102] proposed a thermal-electrochemical model to achieve a joint estimation of Li-ion battery. After solving the partial differential equations of coupled model by orthogonal collocation approach, battery SOC and internal temperature can be estimated by a modified EKF.…”
Section: Joint State Estimationmentioning
confidence: 99%
“…The key step to achieve joint state estimation is to build a simple and accurate battery electrothermal model firstly, then suitable estimation methods such as slide mode observer, Kalman filter observer can be applied accordingly. For example, Bizeray et al [102] proposed a thermal-electrochemical model to achieve a joint estimation of Li-ion battery. After solving the partial differential equations of coupled model by orthogonal collocation approach, battery SOC and internal temperature can be estimated by a modified EKF.…”
Section: Joint State Estimationmentioning
confidence: 99%
“…A 'zero dimensional' electrochemical model for Li-S cell has recently been published [46] and while there is further work to be done to extend this and parameterize real, physical cells, this is a promising direction for future exploitation. As the state of the art in modelling develops, it is envisaged that it will be possible to explore state-of-the-art techniques for rapid online execution of spatially distributed models [57]. A possible road map is shown in Figure 5, including contributions by control engineers follow developments in fast-executing electrochemical models.…”
Section: State-of-the-art Li-s Cell Modelling and State Estimation Tementioning
confidence: 99%
“…Different set points for charge stored are tried for this case. In case if there are bounds on the applied current, it is bounded by applying upper and lower limits using relation given in Equation 27. Here, we assume a lower bound of zero, and an upper bound of 120 μA/cm 2 .…”
Section: Generic Model Control For Battery Modelsmentioning
confidence: 99%