XE33IRO Intelligent Robotics 2006
Lecturer: Tomáš Pajdla
Assistant: Alexandr Sechovcov
Lecture: Mon 11:00 - 12:30 in G-205 Labs: Mon 16:15-17:45, in E-132
Schedule (see http://cyber.felk.cvut.cz/teaching/) Students
Results
Hand homeworks in
``My dear Miss Glory, the Robots are not people. Mechanically they are more perfect than we are, they have an enormously developed intelligence, but they have no soul. ... My dear Miss Glory, the product of an engineer is technically at a higher pitch of perfection than a product of nature.'' (Karel Čapek, R.U.R.) 
We shall learn how to solve inverse kinematics of a general 6-degrees of freedom manipulator.

Syllabus of the lectures (= exam questions)

1. 09.10 Introduction, lectures, labs, test-alpha [slides]
2. 16.10 Affine, Euclidean space, coordinate system, distance, angle, right-handed basis, orientation of 4-tuple of points. Motion as a change of coordinate systems and transformation of coordinates  [slides].
3. 23.10 Denavit-Hartneberg Convention I [slides]
4. 30.10 Denavit-Hartneberg Convention II
5. 06.11 Polynomials [slides]
6. 13.11 Polynomials
7. 20.11. Monomial ordering and division by polynomials [slides]
8. 27.11. Groebner basis  [slides]
9. 04.12. Solving algebraic equations using Groebner bases [slides]
10. 11.12  
11. 18.12  
12. 08.01  

Syllabus of the labs

Náplň Test Dom. úkol
1. 02.10 Liner space, eigenvalues

alpha-test

2. 09.10 Liner space, eigenvalues alpha-test  
3. 16.10 Solving polynomial equation in 1 variable HW-01: alg. eqns & eig
4. 23.10 DH-Convention, Staubli TX-90 HW-02: DH-Kinematics
5. 30.10 DH-Convention & trivial direct & inverse kinematics
6. 13.11. Inverse kinematics in Maple 2 axes of motion 4 dof
IRO-2006-IK-2-axes-4-dof.mws
HW-03: Kinematics - 2 axes
7. 20.11. Inverse kinematics in Maple 2-> 3 axes of motion 6 dof
IRO-2006-IK-3-axes-6-dof-01.mws
IRO-2006-IK-3-axes-6-dof-02.mws
HW-04: Kinematics - 3 axes
8. 27.11. Inverse kinematics in Maple 2->3 axes of motion
9. 21.11. Division by polynomials in more variables HW-07: Division by polynom.
10. 12.12 Monomial ordering and division by polynomials
11. 19.12 Groebner basis  
12. 09.01 Solving algebraic equations using Groebner bases

Literature

  1. P. Pták. Introduction to Linear Algebra. Vydavatelství ČVUT, Praha, 2006. 

Tomas Pajdla 2005-09-26