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Bounded diffusion impedance characterization of battery electrodes using fractional modeling

机译:使用分数模型表征电池电极的有界扩散阻抗

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This article deals with the ability of fractional modeling to describe the bounded diffusion behavior encountered in modern thin film and nanoparticles lithium battery electrodes. Indeed, the diffusion impedance of such batteries behaves as a half order integrator characterized by the Warburg impedance at high frequencies and becomes a classical integrator described by a capacitor at low frequencies. The transition between these two behaviors depends on the particles geometry. Three of them will be considered in this paper: planar, cylindrical and spherical ones. The fractional representation proposed is a gray box model able to perfectly fit the low and high frequency diffusive impedance behaviors while optimizing the frequency response transition. Identification results are provided using frequential simulation data considering the three electrochemical diffusion models based on the particles geometry. Furthermore, knowing this geometry allows to estimate the diffusion ionic resistance and time constant using the relationships linking these physical parameters to the structural fractional model parameters. Finally, other simulations using Randles impedance models including the charge transfer impedance and the external resistance demonstrate the interest of fractional modeling in order to identify properly not only the charge transfer impedance but also the diffusion physical parameters whatever the particles geometry. (c) 2016 Elsevier B.V. All rights reserved.
机译:本文讨论了分数建模的功能,以描述现代薄膜和纳米颗粒锂电池电极中遇到的有限扩散行为。实际上,这种电池的扩散阻抗表现为半阶积分器,其特征在于在高频下具有Warburg阻抗,并在低频下成为电容器所描述的经典积分器。这两种行为之间的过渡取决于粒子的几何形状。本文将考虑其中三个:平面,圆柱和球形。提出的分数表示是一个灰盒模型,该模型能够完美地拟合低频和高频扩散阻抗行为,同时优化频率响应转换。考虑到基于粒子几何形状的三个电化学扩散模型,使用频繁模拟数据提供识别结果。此外,知道该几何形状允许使用将这些物理参数链接到结构分数模型参数的关系来估计扩散离子电阻和时间常数。最后,使用Randles阻抗模型的其他模拟(包括电荷转移阻抗和外部电阻)证明了分数建模的重要性,以便不仅可以识别电荷转移阻抗,而且可以正确识别扩散物理参数(无论粒子的几何形状如何)。 (c)2016 Elsevier B.V.保留所有权利。

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