On Selecting a Method of Constructing a Fuzzy Model for Prediction of the Battery State

Q3 Mathematics
O. Yakovleva, Y. Stroganov, I. V. Rudakov
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引用次数: 0

Abstract

Battery-powered electric vehicles are being currently considered to replace conventional non-environmental vehicles. Batteries could not be used without a control system, which development requires a mathematical model to predict the state of a separate battery. The Takagi --- Sugeno fuzzy system (fuzzy model) could become such a model. There are methods for automatic construction of fuzzy models according to the table of observations. However, unambiguous criteriafor selecting the appropriate method in each specific case are missing. The problem is considered of determining a method making it possible to obtain a fuzzy model that predicts the lithiumion battery voltage from the load current and the state of charge when discharging with direct current with the lowest meansquare error. The existing methods and their classes were reviewed, and five methods were selected for comparison. Prediction error by all the models obtained was unevenly distributed along the axis of the charge state, and it took the highest values in the range of 97--100 %. The lowest meansquare error was registered in the model built by the combined method using subtractive clustering, least squares method and adaptive network based on the adaptive neurofuzzy inference system. The error in such model was changing stepwise, which was associated with feature of the subtractive clustering algorithm, i.e., the formed clusters were of the same size
电池状态模糊预测模型的选择方法研究
电池驱动的电动汽车目前正在考虑取代传统的非环保汽车。电池的使用离不开控制系统,而控制系统的开发需要一个数学模型来预测单独电池的状态。Takagi - Sugeno模糊系统(模糊模型)可以成为这样一个模型。有根据观测表自动构建模糊模型的方法。然而,在每种具体情况下选择适当方法的明确标准是缺失的。该问题考虑的是确定一种方法,使其能够以最小的均方误差获得由负载电流和直流放电时的充电状态预测锂离子电池电压的模糊模型。对现有的方法及其分类进行了综述,并选择了5种方法进行比较。所得模型的预测误差沿电荷态轴线分布不均匀,在97 ~ 100%范围内达到最大值。在自适应神经模糊推理系统的基础上,采用减法聚类、最小二乘法和自适应网络相结合的方法建立了最小均方误差的模型。该模型的误差是逐步变化的,这与减法聚类算法的特点有关,即形成的聚类具有相同的大小
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来源期刊
CiteScore
1.10
自引率
0.00%
发文量
40
期刊介绍: The journal is aimed at publishing most significant results of fundamental and applied studies and developments performed at research and industrial institutions in the following trends (ASJC code): 2600 Mathematics 2200 Engineering 3100 Physics and Astronomy 1600 Chemistry 1700 Computer Science.
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