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Battery parameter identification method and system based on robust recursive least squares

A recursive least squares and battery parameter technology, applied in the direction of measuring electricity, measuring electrical variables, instruments, etc., can solve the problems of small calculation, large time constant, identification algorithm failure, etc., to improve accuracy and robustness Effect

Active Publication Date: 2021-07-23
SHANDONG UNIV
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  • Application Information

AI Technical Summary

Problems solved by technology

Sensitivity analysis experiments show that 5mV acquisition noise will cause 6%-11% identification error of different model parameters
[0011] 2. In the battery management system, the asynchronous phenomenon of voltage and current acquisition has a serious impact
For the existing linear minimum variance class identification algorithm, this problem will introduce a large prediction error in each iteration of the algorithm, that is, the residual error in the parameter identification process is too large
At the same time, the RC link in the equivalent circuit model has a relatively large time constant, resulting in large fluctuations in the identification parameters, and in extreme cases, it will also cause the failure of the identification algorithm
[0013] To sum up, although the existing least squares identification algorithm has the advantages of iterative operation and small amount of calculation, it is very suitable for online applications, but it cannot effectively suppress the two problems of measurement noise and acquisition asynchrony in practical applications. question

Method used

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  • Battery parameter identification method and system based on robust recursive least squares
  • Battery parameter identification method and system based on robust recursive least squares
  • Battery parameter identification method and system based on robust recursive least squares

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Embodiment 1

[0042] In the technical solutions disclosed in one or more embodiments, such as figure 1 As shown, the battery parameter identification method based on robust recursive least squares includes the following steps:

[0043] Step 1. Establish the RC equivalent circuit model of the battery, and establish the battery system equation representing the relationship between the battery parameter identification regression vector and the system output.

[0044] Step 2. Perform charge and discharge operation tests on the battery to obtain battery current and voltage data, and sample data in real time to obtain battery terminal voltage U t (k) and battery output current I L (k) and obtain the remaining power, determine the open circuit voltage U of the battery oc (k) the relationship with the remaining power;

[0045] Step 3. Establish a robust loss function, and obtain the open circuit voltage U of the battery based on the real-time sampled battery current and voltage data and calculat...

Embodiment 2

[0120] This embodiment provides a battery parameter identification system based on robust recursive least squares, including:

[0121] Equation establishment module: configured to establish the battery RC equivalent circuit model, and establish the battery system equation representing the relationship between the battery parameter identification regression vector and the system output.

[0122] Data acquisition module: configured to perform charging and discharging operation tests on the battery to obtain battery current and voltage data, sample data in real time to obtain battery terminal voltage and battery output current and obtain remaining power, and determine the relationship between the open circuit voltage of the battery and the remaining power;

[0123] Iterative solution module: establish a robust loss function, based on the real-time sampled battery current and voltage data and the open circuit voltage of the battery, use the least squares iterative solution based on...

Embodiment 3

[0126] This embodiment provides a computer-readable storage medium for storing computer instructions, and when the computer instructions are executed by a processor, the steps described in the method in Embodiment 1 are completed.

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Abstract

This disclosure proposes a battery parameter identification method and system based on robust recursive least squares. The method includes the following steps: establishing the battery system equation; determining the relationship between the open circuit voltage and the remaining power of the battery offline; Based on the battery current and voltage data and the open circuit voltage of the battery, the least squares iterative solution is used based on the robust loss function and the adaptive forgetting factor, and the battery parameter estimates based on the robust recursive least squares method are obtained. By setting a robust loss function, in the iterative process, the delay noise problem is generated according to the interference caused by the asynchronous delay of the acquisition, and the adaptive abnormal data judgment limit is established, thereby reducing the impact of the acquisition delay on the identification results, and at the same time increasing the deviation compensation link To reduce the influence of measurement noise and improve the accuracy of parameter identification.

Description

technical field [0001] The present disclosure relates to the technical field related to vehicle batteries, and in particular, relates to a battery parameter identification method and system based on robust recursive least squares. Background technique [0002] The statements in this section merely provide background information related to the present disclosure and may not necessarily constitute prior art. [0003] The online parameter identification of the power battery model can track the changes of the battery model parameters in real time, so as to provide an accurate battery model for the model-based state estimation algorithm, thereby improving the accuracy of state estimation. Among many power battery models, such as equivalent circuit model, data-driven model, electrochemical model, etc., the equivalent circuit model is the most suitable battery model for actual vehicle applications because of its relatively low complexity and relatively appropriate accuracy. [000...

Claims

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Application Information

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Patent Type & Authority Patents(China)
IPC IPC(8): G01R31/367
CPCG01R31/367
Inventor 崔纳新崔忠瑞王春雨张承慧
Owner SHANDONG UNIV
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