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博碩士論文 etd-0704101-124113 詳細資訊
Title page for etd-0704101-124113
論文名稱
Title
基因演算法於行星齒輪傳動機構之系統鑑別
An Experimental study on identification of planetary gear train system by Using Genetic Algorithms
系所名稱
Department
畢業學年期
Year, semester
語文別
Language
學位類別
Degree
頁數
Number of pages
75
研究生
Author
指導教授
Advisor
召集委員
Convenor
口試委員
Advisory Committee
口試日期
Date of Exam
2001-06-29
繳交日期
Date of Submission
2001-07-04
關鍵字
Keywords
行星齒輪、基因演算法
Genetic Algorithms, planetary gear train system
統計
Statistics
本論文已被瀏覽 5609 次,被下載 4092
The thesis/dissertation has been browsed 5609 times, has been downloaded 4092 times.
中文摘要
中文摘要

本研究主要目的為提出一個簡單又能代表行星齒輪動態行為之方程式。因為一般行星齒輪動態模式都是針對設計製造所發展出來的,不但複雜且擁有許多非線性項,在設計控制器上會很麻煩,如把行星齒輪當作單純的減速機構(1:n),又將失去其動態輸出的真確性。故我們對於單純的減速機構動態模式加入摩擦力損失能量觀點來推導出行星齒輪動態之方程式,然後利用基因演算法鑑別出整個系統方程式的參數。

論文中,利用在傳統基因演算法架構中加入菁英政策、基因毀滅等政策所改良過的基因演算法(MGA),來搜尋系統方程式的參數。然後再利用實際扭矩(轉速)輸出和鑑別出的系統模擬扭矩(轉速)輸出比較,可得所鑑別出的系統模式和實際系統非常接近。最後與最小平方法(LMS,Least mean-squares)所搜尋系統參數,來做比較,結果顯示利用MGA較能找到最佳的系統參數。
Abstract
Abstract

In this thesis, a simple dynamic model of the planetary gear train system is developed. Because of the dynamic equations deriving from designing a planetary gear train system are complex and nonlinear, and the controller design is difficult. If we take the planetary gear train system as a pure speed-down mechanism, and then the accuracy of the planetary gear train system will lose. So, we develop the dynamic equations of the planetary gear train system concerning with the conception of friction losses. Furthermore, the MGA method is used to identify the parameters of this system.

The modified genetic algorithm (MGA) is proposed from the simple genetic algorithm (SGA) with some additional strategies, such as Elitist and Extinction strategies. From the computer simulations and the experimented results, it is concluded that the parameters of this system searched by using MGA will be more precise than the parameters searched by using LMS.
目次 Table of Contents
目錄

論文摘要 i
目錄 iii
符號索引 v
圖表索引 viii

第一章 緒論 1
1.1動機 1
1.2文獻回顧 2
1.3論文架構 3

第二章 基因演算法之參數搜尋 4
2.1 改良式基因演算法之簡介 4
2.2 改良式基因演算法的基本架構 4
2.2.1 定義適合度函數 4
2.2.2 編碼和解碼 5
2.2.3 菁英政策 5
2.2.4 揀選或複製 5
2.2.5 交配 6
2.2.6 突變 6
2.2.7 基因毀滅 7
2.3 相關知識 7
2.4 馬達模式的建立 9
2.5 實驗設計 11
2.6 基因演算法於馬達的鑑別流程 15
2.7 結果討論 17

第三章 行星齒輪動態方程式的推導與鑑別 19
3.1 相關知識 19
3.2 行星齒輪系統模式的建立 22
3.3 實驗設計 24
3.4 基因演算法於行星齒輪傳動系統之鑑別流程 25
3.5 結果討論 26

第四章 結論和未來展望 27
4.1 結論 27
4.2 未來展望 28
參考文獻 57
附錄A:馬達和驅動器規格表 61
附錄B:變動基因演算法參數所得適合度值表 63
參考文獻 References
參考文獻
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[8]Canudas De Wit, C. and Lischinsky, P., 1997, “Adaptive Friction Compensation with Partially Known Dynamic Friction Model,” Journal of Adaptive Control and Signal Processing, Vol.11, pp. 65-80.

[9]康榮坤, 民國88年, “以觀察器為基礎之線性馬達定位控制,” 國立中山大學機械工程研究所碩士論文.

[10] Luh, J. Y. S., Fisher, William D.and Paul, R.P.C., 1983, “Joint Torque Control by a Direct Feedback for Industrial Robots,” IEEE Transactions on Automatic Control, Vol. AC-28, pp. 153-161.

[11] Hashimoto, M., Kiyosawa, Y. and Paul, R. P., 1993, “A Torque Sensing Technique for Robots with Harmonic Drives,” IEEE Transactions on Robotics and Automation, Vol. 9, pp. 108-116.

[12] Wu, C. H. and Paul, R. P., 1980, “Manipulator Compliance Based on Joint Torque Control,” Proceedings of the 19th IEEE Conference on Decision and Control, Vol. 1, pp.88-94.

[13] Holland, J .H., 1975, “Adaptation in Natural and Artificial Systems,” University of Michigan Press, Ann Arbor, MI.

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Cybernet., Vol. 21, No. 1, pp. 73-86.

[15] Chen, T. Y. and Chen, C.J., 1997, “Improvements of Simple Genetic Algorithm in Structural Design,”International Journal for Numerical Methods in Engineering, Vol. 40, pp. 1323-1334.

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[18] Yao, L., 1994, “Nonlinear Parameter Estimation Via the Genetic Algorithm,” IEEE Trans. On Signal Processing, Vol. 42, pp. 927-932.

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[20] Miller, J. A., Potter, W. D., Gandham, R. V. and Lapena, C. N., 1993, “An evaluation of local improvement operators for genetic algorithm,” IEEE Trans. Systems Man Cybernet., Vol. 23, PP. 1340-1351.

[21] Hess, D. P. and Soom, A., 1990 ,“Friction at a Lubricated Line Contact Operating at Oscillating Sliding Velocities,” Journal of Tribology, Vol. 2, pp. 147-152.

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