Robots Control: The Inverse momentum control strategy Curse 9-10.

Slides:



Advertisements
Similar presentations
Multiplying out over one bracket Bingo Aim: Full House Grid: 9 Grid Play: Calculate value & cross it off.
Advertisements

1 Singularity Handling on PUMA in Operational Space Formulation Author: Denny Oetomo*, Marcelo Ang Jr*, Lim Ser Yong** * National University of Singapore,
9.7 Special Factors. a. 0 y y y-4y Ans:________________ (y+4)(y-4)
Dynamics of Serial Manipulators
ME Robotics Dynamics of Robot Manipulators Purpose: This chapter introduces the dynamics of mechanisms. A robot can be treated as a set of linked.
Trajectory Week 8. Learning Outcomes By the end of week 8 session, students will trajectory of industrial robots.
ABC Book by student/teacher name
© K. Cuthbertson and D. Nitzsche Figures for Chapter 9 BOND MARKET STRATEGIES (Investments : Spot and Derivatives Markets)
Vectors in Two and Three Dimensions. Definition A vector is a quantity that is determined by a magnitude and a direction.
A5/1 A5/1 consists of 3 shift registers X: 19 bits (x18,x17,x16, …,x0)
How do you simplify (part 2)?. Concept Simplify 2*3*5 Simplify 5*2*3 6* *3 30 Multiplication is.
Introduction to ROBOTICS
CSCE 452 Intro to Robotics Question Set 3 – Inverse Kinematics 1.
Learning Letter Sounds Jack Hartman Shake, Rattle, and Read
INTRODUCTION TO DYNAMICS ANALYSIS OF ROBOTS (Part 5)
EXAMPLE 6 Simplify expressions involving variables
Simulation of Robot Soccer Game Kuang-Chyi Lee and Yong-Jia Huang Department of Automation Engineering National Formosa University.
KINEMATICS ANALYSIS OF ROBOTS (Part 3). This lecture continues the discussion on the analysis of the forward and inverse kinematics of robots. After this.
Gravitation Two-Body System. Gravitation m1m1 m2m2 F 12 F 21.
6.2 Properties of Exponents
Unit 6 GA2 Test Review. Find the indicated real n th root ( s ) of a. a. n = 3, a = –216 b. n = 4, a = 81 SOLUTION b. Because n = 4 is even and a = 81.
12.6A Adding Rational Expressions with SAME denominators.
3.9 Multiplying & Dividing Rational Expressions p
INTRODUCTION TO DYNAMICS ANALYSIS OF ROBOTS (Part 3)
Инвестиционный паспорт Муниципального образования «Целинский район»
KINEMATIC CHAINS & ROBOTS (I).
(x – 8) (x + 8) = 0 x – 8 = 0 x + 8 = x = 8 x = (x + 5) (x + 2) = 0 x + 5 = 0 x + 2 = x = - 5 x = - 2.
Geometrical Transformations 2 Adapted from Fundamentals of Interactive Computer Graphics, Foley and van Dam, pp , by Geb Thomas.
1 Aa 2 a 3 apple.
Example 2 Positive and Negative Slope Find the slope of the line. a. = run rise m = x1x1 x2x2 y1y1 y2y2 – – – – = 4 5 =
12.5 Warm Up Warm Up Lesson Quiz Lesson Quiz Lesson Presentation Lesson Presentation Multiply and Divide Rational Expressions.
ECE 450 Introduction to Robotics Section: Instructor: Linda A. Gee 10/07/99 Lecture 11.
Advanced Ideas about Slope Math Physics x x t y Position vs. Time.
Use properties of radicals
Research Topics Dr. Ming Liu Force control Non-linear control systems Decentralised control Dynamic vision Real-time image processing.
Robotics II Copyright Martin P. Aalund, Ph.D.
Zero and negative exponents
Do Now Pass out calculators. Have your homework out ready to check.
INTRODUCTION TO DYNAMICS ANALYSIS OF ROBOTS (Part 4)
KINEMATICS ANALYSIS OF ROBOTS (Part 5). This lecture continues the discussion on the analysis of the forward and inverse kinematics of robots. After this.
Warm Up Solve, showing all steps. 1. n + 9 = x = – z = n = 8 x = 7 z = 16 Course Solving Two-Step Equations = 9 y = 72 y8y8.
Factor completely EXAMPLE 4 Factor the polynomial completely. a.a. n 2 – + 2n –1 SOLUTION a.a. The terms of the polynomial have no common monomial factor.
Solving Multi-Step Equations One Step at a Time !!!!!
INTRODUCTION TO DYNAMICS ANALYSIS OF ROBOTS (Part 2)
如何利用图书馆 ——— 海南师范大学图书馆( 2014 ) ——— 海南师范大学图书馆( 2014 )
照片档案整理 一、照片档案的含义 二、照片档案的归档范围 三、 卷内照片的分类、组卷、排序与编号 四、填写照片档案说明 五、照片档案编目及封面、备考填写 六、数码照片整理方法 七、照片档案的保管与保护.
공무원연금관리공단 광주지부 공무원대부등 공적연금 연계제도 공무원연금관리공단 광주지부. 공적연금 연계제도 국민연금과 직역연금 ( 공무원 / 사학 / 군인 / 별정우체국 ) 간의 연계가 이루어지지 않고 있 어 공적연금의 사각지대가 발생해 노후생활안정 달성 미흡 연계제도 시행전.
Жюль Верн ( ). Я мальчиком мечтал, читая Жюля Верна, Что тени вымысла плоть обретут для нас; Что поплывет судно громадней «Грейт Истерна»; Что.
מאת: יעקב דדוש. פיסול –בין יחיד לרבים יחידה 1 לתלמיד המתבונן לפניך שתי יצירות פיסוליות. התבונן וכתוב (בשקופית הבאה) מהם ההבדלים בין הפסלים המוצגים לפניך?
The reading is 7.38 mm. The reading is 7.72 mm.
The Alphabet Review.
Slope - a number that describes the steepness & direction of a line Find the slope of the line y = x - 1 x y
Date of download: 9/19/2016 Copyright © ASME. All rights reserved. From: Dynamic Modeling of a Six Degree-of-Freedom Flight Simulator Motion Base J. Comput.
Multiply Binomials SWBAT multiply binomials using the distributive property; multiply binomials using the FOIL method.
University of Bridgeport
Snakes & Ladders Board Game
Special English for Industrial Robot
Miss Schwarz’s class rules
7-5 Multiply a Polynomial by a Monomial
By: The Kid’s in Mrs. Tower’s Room
أنماط الإدارة المدرسية وتفويض السلطة الدكتور أشرف الصايغ
Round-up lesson Aa Bb Cc Dd Ee Ff Gg Hh Ii Jj Kk Ll Mm Nn Oo Pp Qq Rr Ss Tt Uu Vv Ww Xx Yy Zz.
1 (x+1)(x+3) (x-3)(x+2) (x-1)(x+3) x2+2x-3 (x+6)(x-2) (x+1)(x-3)
Modeling #5 - The Cab Control Problem
The English Alphabet/Alphabetic Words/Simple Sentences
B11 Exponents and Scientific Notation
4 minutes Warm-Up Simplify 1) 2) 3) 4).
Algebra EquationsJeopardy
Industrial Robotics.
Topic 1 Welcome to China! Section C
Presentation transcript:

Robots Control: The Inverse momentum control strategy Curse 9-10

Robot Control

Robot Modeling

Robot Control

Robot Control Example 1

Robot Control Example 1 (control strategy)

Robot Control Example 1 (desired position velocity and accelerations)

Robot Control Example 1 (robot model)

Robot Control Example 1 (controller design)

Robot Control Example 1 (simulation)

Robot Control Example 1 (results)

Robot Control Example 2 (task) q 3 =1m q 1 =1m q 2 =1. 5m A y0y0 z0z0 X0X0 z0z0 q 3 =3mm q 1 =5m q 2 =2.5 m B x0x0 y0y0 20s 5s varianta.1 varianta.2

Robot Control Example 2 (desired p,v,a)

Robot Control Example 2 (dynamic model) q3q3 q1q1 q2q2 c 11 c 22 c 33 m 1, J 1 m 2, J 2 m 3, J 3 x0x0 y0y0 z0z0 x1x1 y 2 y 3

Robot Control Example 2 (dynamic model)

Robot Control Example 2 (control strategy)

Robot Control Example 2 (controller design)

Robot Control Example 2 (simulation)

Robot Control Example 2 (results)