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Non-Holonomic Motion Planning

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Non-Holonomic Motion Planning & Legged Locomotion Last Time: RRT Configuration generator f(q,u) Build a tree T of configurations Extend: Sample a configuration qrand ... – PowerPoint PPT presentation

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Title: Non-Holonomic Motion Planning


1
Non-Holonomic Motion Planning Legged Locomotion
2
Last Time RRT
  • Configuration generator f(q,u)
  • Build a tree T of configurations
  • Extend
  • Sample a configuration qrand from C at random
  • Pick the node n in T that is closest to qrand
  • Pick a control u that brings f(n,u) close to
    qrand
  • Add f(n,u) as a child of n in T

3
Last Time RRT
  • Configuration generator f(q,u)
  • Build a tree T of configurations
  • Extend
  • Sample a configuration qrand from C at random
  • Pick the node n in T that is closest to qrand
  • Pick a control u that brings f(n,u) close to
    qrand
  • Add f(n,u) as a child of n in T

Sampling strategy
4
Weaknesses of RRTs strategy
  • Depends on the domain from which qrand is sampled
  • Depends on the notion of closest
  • A tree that is grown badly by accident can
    greatly slow convergence

5
Unanswered Questions
  • Probabilistically complete is a weak notion
  • How fast does such a planner converge, and what
    characteristics of the space does it depend on?

6
Motion Planning for Legged Robots
7
Walking/Hiking/Climbing is a problem-solving
activity
  • Each step is unique
  • Where to make contact?
  • Which body posture to take?
  • Which forces to exert?
  • Decisions at one step may affect the ability to
    perform future steps

8
Humanoid Robots
HRP-2, AIST, Japan
9
Lunar Vehicle (ATHLETE, NASA/JPL)
10
Climbing Robot
11
Project Midterm Presentations
  • 3/9 and 3/11
  • 10 minute presentation
  • Describe project goals (be specific)
  • What milestones have you achieved so far?
  • Pictures, videos of work in progress
  • Timeline

12
IU Robotics Open House
  • Part of National Robotics Week
  • Friday, April 16th
  • More information forthcoming

13
Readings Legged Locomotion
  • Bretl, Lall, Latombe, and Rock (2004)
  • Hauser and Latombe (2009)
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