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研究生: 高麒翔
QI-XIANG GAO
論文名稱: 鋰離子電池健康狀態預測 演算法之研究
Research on State-of-Health Estimation Algorithms for Lithium-ion Batteries
指導教授: 劉益華
Yi-Hua Liu
口試委員: 劉益華
Yi-Hua Liu
羅一峰
Yi-Feng Luo
楊宗振
ZONG-ZHEN YANG
王順忠
Shun-Chung Wang
學位類別: 碩士
Master
系所名稱: 電資學院 - 電機工程系
Department of Electrical Engineering
論文出版年: 2023
畢業學年度: 112
語文別: 中文
論文頁數: 50
中文關鍵詞: 鋰離子電池健康度模型演算法測試演算法選擇機器學習
外文關鍵詞: SOH, Algorithm testing, Algorithm selection, Machine learning
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  • 隨著科技的發展,在能源議題越發受到重視的今天,發電與儲電已然是對未來發展與環境都極為重要的一環。而在其中也發展出了各種的電力儲存設備,例如各式鋰離子電池 (Lithium ion Battery)與超級電容器 (Electrostatic Double Layer Capacitor)等,當 然也有著各種預測其壽命與健康度的方式。而在現今,機器學習已成處理 大量資料與數據的主流方式之一, 各式演算法對資料的型態、類型都會有不一樣的準確度與適用性。
    本文旨在探討基於機器學習的 鋰電池健康度預測模型之建立 。本文選用 NASA公開數據庫中的實驗數據,並透過比對所研究之機器學習演算法的訓練結果與測試果的數據,篩選出較適合建立鋰離子電池健康度預測模型的演算法 。 根據實驗結果, 線性回歸( Linear Regression ,LR) 有最好的決定係數( R Squared ,R2) 和 均方根誤差(Root Mean Square Error ,RMSE),且沒有過擬合 的情況,為最適合的演算法;而 SVMCubic的決定函數值為負值 ,為最不適合此資料
    的演算法。


    With the advancement of technology, as energy issues become increasingly important today, power generation and storage have become crucial aspects for future development and the environment. Various energy storage devices have been developed, including various types of lithium ion batteries and electrostatic double layer capacitors. Various methods have also been developed to predict their lifespan and health. In the present era, machine learning has become a mainstream approach for handling large amounts of data. Different algorithms exhibit varying accuracy and applicability based on the data types and patterns.
    This thesis aims to explore the use of algorithms for lithium ion battery state of health (SOH) models. The study utilizes experimental data from NASA's public database, comparing the training and testing results of various algorithms to identify the most suitable and least suitable algorithms for estimating the SOH model of lithium ion batteries. According to the obtained results, Linear Regression demonstrates the best R Squared and RMSE values, with no overfitting, making it the most suitable algorithm. while SVMCubic exhibits a negative R Squared value, making it the least suitable algorithm for these utilized data.

    摘要 I Abstract II 誌謝 III 目錄 IV 圖目錄 VI 表目錄 VIII 第一章 緒論 1 1.1 研究背景 1 1.2 研究動機與目標 2 1.3 文獻回顧 2 1.4 論文大綱 3 第二章 使用數據及演算法 4 2.1 本文使用之池數據庫 [1] 4 2.2 使用演算法介紹 6 2.2.1 回歸樹 [12-20] 6 2.2.2 袋狀樹 [12-20] 8 2.2.3 提升樹[12-20] 9 2.2.4 線性回歸 [21-22] 10 2.2.5 神經網路 [23-24] 11 2.2.6 支援向量機 [25-26] 12 第三章 實驗結果與分析 14 3.1 誤差函數 [27-28] 14 3.1.1 絕對平方誤差 14 3.1.2 均方誤差 MSE 14 3.1.3 均方根誤差 15 3.1.4 決定係數 15 3.2 各演算法之實驗結果 16 3.2.1 Fine Tree 16 3.2.2 Medium Tree 18 3.2.3 Coarse Tree 20 3.2.4 Bagged Tree 22 3.2.5 Boosted Tree 24 3.2.6 Linear Regression 26 3.2.7 Narrow Neural Network 28 3.2.8 Medium Neural Network 30 3.2.9 Wide Neural Network 32 3.2.10 Bilyered Neural Network 34 3.2.11 SVM Linear 36 3.2.12 SVM Gaussian 38 3.2.13 SVM Quadratic 40 3.2.14 SVM Cubic 42 第四章 結論與未來展望 44 4.1 結論 44 4.2 未來展望 45 參考文獻 47

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