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Michael X. Grey
Robotics Ph.D. Candidate
School of Aerospace Engineering
Georgia Institute of Technology
Title: High Level Decomposition for Bipedal Locomotion Planning
Date: Tuesday, June 20th, 2017
Time: 12:00pm EDT
Location: TSRB 222
Committee Members:
Dr. C. Karen Liu (Advisor), School of Interactive Computing, Georgia Institute of Technology
Dr. Aaron D. Ames (Advisor), Mechanical and Civil Engineering & Control and Dynamical Systems, California Institute of Technology
Dr. Magnus Egerstedt, School of Electrical and Computer Engineering, Georgia Institute of Technology
Dr. Kris Hauser, Department of Electrical and Computer Engineering & Department of Mechanical Engineering and Computer Science & Department of Computer Science, Duke University
Dr. Matt Zucker, Engineering Department, Swarthmore University
Summary:
Legged robotic platforms offer an attractive potential for deployment in hazardous scenarios that would be too dangerous for human workers. Legs provide a robot with the ability to step over obstacles and traverse steep, uneven, or narrow terrain. Such conditions are common in dangerous environments, such as a collapsing building or a nuclear facility during a meltdown. However, identifying the physical motions that a legged robot needs to perform in order to move itself through such an environment is particularly challenging. A human operator may be able to manually design such a motion on a case-by-case basis, but it would be inordinately time-consuming and unsuitable for real-world deployment.
This thesis presents a method to decompose challenging large-scale motion planning problems into a high-level planning problem and a set of parallel low-level planning problems. We apply the method to quasi-static bipedal locomotion planning. The method is tested in a series of simulated environments that are designed to reflect some of the challenging geometric features that a robot may face in a disaster scenario. We analyze the improvement in performance that is provided by the high- and low-level decomposition, and we show that completeness is not lost by this decomposition.
