課程資訊
課程名稱
高等機動學
Advanced Kinematics 
開課學期
103-1 
授課對象
工學院  機械工程學研究所  
授課教師
李志中 
課號
ME7142 
課程識別碼
522 M3810 
班次
 
學分
全/半年
半年 
必/選修
選修 
上課時間
星期四2,3,4(9:10~12:10) 
上課地點
工綜B04 
備註
總人數上限:40人 
Ceiba 課程網頁
http://ceiba.ntu.edu.tw/1031adv_kinemati 
課程簡介影片
 
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課程概述

高等機動學是繼大學機動學後續的課程。這門課所接觸到的數學(主要是幾何)遠較大學時機動學課程為多。因此同學們心理要有所準備這門課會需要用到較多的數學且較為抽象的論述。
課程的一開始會介紹一些機構合成的範疇,作為學習的準備。接下來則會探討機構的構造合成,此部份與機構的創新有極密切的關係。同學將學習到機構創新的一些方法。再來,我們會進入空間機構運動分析的領域,此一部分,課程將介紹矩陣法,並以機器人當做分析的例子,學習機器人運動分析的方法。課程的後半段則是著重於平面機構的尺寸合成,課程將介紹如何利用圖解法與解析法來合成平面機構,以達成所給定的運動條件。

This course mainly introduces the kinematic synthesis of planar mechanisms and kinematic analysis of spatial mechanisms. Topics of type synthesis, number synthesis, and dimensional synthesis of mechanisms are first introduced. Structural analysis and methods for the creation of mechanisms will be subsequently delivered. In the dimensional synthesis, theories of synthesis for planar linkages are given in more details. In addition to the synthesis topic, the kinematic analysis for spatial mechanisms using matrix method will be covered. Method for analysis will be discussed and illustrated via robotic mechanisms. One last thing of interest is to be able to discover or predict coupler points tracing approximate straight line or circular-arc segment, which the designer may exploit in the arrangement of the mechanism. To reply, the path-curvature theory is given to help understand the characteristics of coupler curve traced by a point on a four-bar mechanism. 

課程目標
本課程旨在介紹平面機構之合成理論,及空間機構與機器人的運動分析,提供同學學習機構設計之相關理論並能應用於實際之設計。

The aim of this course is to offer the students sufficient theoretical background for understanding mechanism design principles and techniques and develop skills for applying these theories in practice. Primary contents include synthesis of planar mechanisms and kinematic analysis of spatial mechanisms.
 
課程要求
機動學先修 
預期每週課後學習時數
 
Office Hours
每週四 14:00~17:00 
指定閱讀
 
參考書目
1. 蔣君宏, 平面機構之運動學與設計, 高立圖書, 2002.
2. Hartenberg, R. and Denavit, J., Kinematic Synthesis of Linkages, McGraw-
Hill Inc., Int'l ed., 1995.
http://dlxs2.library.cornell.edu/k/kmoddl/toc_hartenberg1.html
3. Tsai, L.W., Robot Analysis- The Mechanics of Serial and Parallel
Manipulators, John Wiley & Sons, Inc., 1999.
 
評量方式
(僅供參考)
 
No.
項目
百分比
說明
1. 
Homework assignment 
25% 
Sep. 2014 revised 
2. 
Mid-term exam 
25% 
 
3. 
Project and presentation 
25% 
 
4. 
Final exam 
25% 
 
 
課程進度
週次
日期
單元主題
第1週
  1. Class Introduction, Definitions, Kinematic Chain, Degree of Freedoms, Loop Equation 
第2週
  2. Representation of Mechanisms (Methods of Representation);
3. Structural Characteristics of Mechanisms 
第3週
  4. The Creation of Mechanisms (Procedure for Mechanisms Creation, Planar Three-link Mechanisms Creation, Four-link Mechanisms Creation) 
第4週
  4. The Creation of Mechanisms (Procedure for Mechanisms Creation, Planar Three-link Mechanisms Creation, Four-link Mechanisms Creation) 
第5週
  9. Introduction to Spatial Mechanisms- Position, orientation and location of a rigid body 
第6週
  9. Introduction to Spatial Mechanisms (Matrix Methods, Robot kinematics) 
第7週
  9. Introduction to Spatial Mechanisms (Matrix Methods, Introduction to Robotics) 
第8週
  9. Introduction to Spatial Mechanisms (Matrix Methods, Robot kinematics) 
第9週
  5.Path Curvature and Curvature Theory Pole and Polode, Pole Velocity, Inflection Circle and Euler-Savary Equation 
第10週
  Mid-term exam 
第11週
  6. Dimensional Synthesis- Introduction, Rigid Body Guidance, Two Positions of A Rigid Body, Three Positions of A Rigid Body, 
第12週
  6. Dimensional Synthesis- Pole, pole triangle, Opposite poles 
第13週
  6. Dimensional Synthesis- Pole, pole triangle, Opposite poles 
第14週
  6.Rigid Body GuidanceFour-Position Synthesis, Center-Point Curve and Circle-Point Curve; 7.Function Generation 
第15週
  7. Function Generation - Analytical method for coordinated motions of the cranks Freudenstein equation  
第16週
  8. Path Generation- Analytical synthesis technique, Complex number method, dyad and dyads, four-position synthesis for motion generation  
第17週
  Paper study presentation 
第18週
  Final Exam