Difference between revisions of "ME 449 Robotic Manipulation"

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reading: Chapter 4, but you may skim/skip 4.1 and 4.2.3
reading: Chapter 4, but you may skim/skip 4.1 and 4.2.3
* product of exponentials formula (class 7; Afrifah and Patrick)
* product of exponentials formula (class 7; Patrick Afrifah and Matthew Patrick)
** [https://www.youtube.com/watch?v=_AyCzxO07P8&feature=youtu.be Intro to Product of Exponentials]
** [https://www.youtube.com/watch?v=_AyCzxO07P8&feature=youtu.be Intro to Product of Exponentials]
** [https://www.youtube.com/watch?v=fMj0mTJHi74&feature=youtu.be Intro 2 (Talking about alternative form of Product of Exponentials)]
** [https://www.youtube.com/watch?v=fMj0mTJHi74&feature=youtu.be Intro 2 (Talking about alternative form of Product of Exponentials)]
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reading: Chapter 5
reading: Chapter 5
* coordinate, space, and body Jacobians (classes 8-9)
* coordinate, space, and body Jacobians (classes 8-9)
* statics of open chains, singularities, manipulability (classes 10-11; Siegler and Welter)
* statics of open chains, singularities, manipulability (classes 10-11; Kevin Siegler and Andrew Welter)


'''Inverse Kinematics''', through Wed April 30
'''Inverse Kinematics''', through Wed April 30
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reading: Chapter 8.1 and 8.5 on Lagrangian formulation, rest of the chapter on Newton-Euler and task space coords
reading: Chapter 8.1 and 8.5 on Lagrangian formulation, rest of the chapter on Newton-Euler and task space coords
* Lagrangian formulation, dynamics of a single rigid body (classes 14-15; Briggs and Hyde)
* Lagrangian formulation, dynamics of a single rigid body (classes 14-15; Harry Briggs and Stefan Hyde)
* Newton-Euler inverse and forward dynamics of open chains, dynamics in task space (classes 16-17; Prabhakar and Richardson)
* Newton-Euler inverse and forward dynamics of open chains, dynamics in task space (classes 16-17; Ahalya Prabhakar and Ben Richardson)


'''Trajectory Generation''', through Wed May 14
'''Trajectory Generation''', through Wed May 14


reading: Chapter 9, but you may skip 9.2 and 9.3
reading: Chapter 9, but you may skip 9.2 and 9.3
* definitions and time-optimal time scaling (classes 18-19; W. Chen and Zhang)
* definitions and time-optimal time scaling (classes 18-19; Wentao Chen and Chi Zhang)


'''Motion Planning''', through Fri May 23
'''Motion Planning''', through Fri May 23


reading: Chapter 10 through 10.5.1
reading: Chapter 10 through 10.5.1
* overview, foundations, and complete path planners (classes 20-21; Jain)
* overview, foundations, and complete path planners (classes 20-21; Siddharth Jain)
* grid methods and the RRT sampling method (classes 22-23)
* grid methods and the RRT sampling method (classes 22-23)


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reading: Chapter 12
reading: Chapter 12
* contact kinematics, planar graphical methods, and form closure (classes 24-25)
* contact kinematics, planar graphical methods, and form closure (classes 24-25)
* contact forces, planar graphical methods, and force closure (classes 26-27;; X. Chen and Xiong)
* contact forces, planar graphical methods, and force closure (classes 26-27; Xiang Chen and Xiaobin Xiong)
* other manipulation (classes 28-29; Shepherd and Woodruff)
* other manipulation (classes 28-29; Shepherd and Woodruff)



Revision as of 06:43, 11 April 2014

Spring Quarter 2014

Course Summary

Mechanics of robotic manipulation, computer representations and algorithms for manipulation planning, and applications to industrial automation, parts feeding, grasping, fixturing, and assembly.

Grading

Grading for the course will be based on student lectures, problem sets and a final project. There will be no exams. The final project, due during finals week, will take the form of a conference paper analyzing a manipulation problem, building on another research paper, or implementing a simulation.

Course Text

"Introduction to Robotics: Mechanics, Planning, and Control," F. C. Park and K. M. Lynch. These course notes will be undergoing revision throughout the quarter; check the timestamp in the table of contents.

Assignments

Final Project

Approximate Syllabus

Configuration Space

reading: Chapter 2

  • degrees of freedom, Grubler's formula, parameterizations, holonomic and nonholonomic constraints (classes 1-2)

Rigid-Body Motions (classes 3-6), through Fri April 11

reading: Chapter 3, but you may skim/skip 3.2.2, 3.2.4

  • rotation matrices, Euler angles, exponential coordinates, unit quaternions
  • angular velocities
  • rigid-body motions
  • spatial velocities

Forward Kinematics, through Wed April 16

reading: Chapter 4, but you may skim/skip 4.1 and 4.2.3

Velocity Kinematics and Statics, through Fri April 25

reading: Chapter 5

  • coordinate, space, and body Jacobians (classes 8-9)
  • statics of open chains, singularities, manipulability (classes 10-11; Kevin Siegler and Andrew Welter)

Inverse Kinematics, through Wed April 30

reading: Chapter 6, but you may skip 6.1

  • 2R example, numerical methods, and redundant open chains (classes 12-13)

Dynamics of Open Chains, through Fri May 9

reading: Chapter 8.1 and 8.5 on Lagrangian formulation, rest of the chapter on Newton-Euler and task space coords

  • Lagrangian formulation, dynamics of a single rigid body (classes 14-15; Harry Briggs and Stefan Hyde)
  • Newton-Euler inverse and forward dynamics of open chains, dynamics in task space (classes 16-17; Ahalya Prabhakar and Ben Richardson)

Trajectory Generation, through Wed May 14

reading: Chapter 9, but you may skip 9.2 and 9.3

  • definitions and time-optimal time scaling (classes 18-19; Wentao Chen and Chi Zhang)

Motion Planning, through Fri May 23

reading: Chapter 10 through 10.5.1

  • overview, foundations, and complete path planners (classes 20-21; Siddharth Jain)
  • grid methods and the RRT sampling method (classes 22-23)

Robot Control

optional: Chapter 11

Grasping and Manipulation, through Fri June 6

reading: Chapter 12

  • contact kinematics, planar graphical methods, and form closure (classes 24-25)
  • contact forces, planar graphical methods, and force closure (classes 26-27; Xiang Chen and Xiaobin Xiong)
  • other manipulation (classes 28-29; Shepherd and Woodruff)

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