Graduate Thesis Or Dissertation

 

Autonomous Navigation Among Dynamic Obstacles Public Deposited

https://scholar.colorado.edu/concern/graduate_thesis_or_dissertations/pr76f4722
Abstract
  • Existing approaches to autonomy can handle highly structured environments such as confined spaces within factories or lanes on freeways. However, they are still uncommon in unstructured settings with uncertain dynamic agents in the environment. In this work, we present a hybrid online Partially Observable Markov Decision Process (POMDP) planning system that addresses the problem of autonomous navigation in the presence of multi-modal uncertainty introduced by other agents in the environment. As a particular example, we consider the problem of autonomous navigation in dense crowds of pedestrians and among obstacles. One previous approach to this problem first generates a path using a complete planner (e.g., Hybrid A*) with ad-hoc assumptions about uncertainty, then use online tree-based POMDP solvers to reason about uncertainty with control over a limited aspect of the problem (i.e. speed along the path). We present a more capable and responsive real-time approach enabling the POMDP planner to control more degrees of freedom (e.g., both speed AND heading) to achieve more flexible and efficient solutions. This modification greatly extends the region of the state space that the POMDP planner must reason over, significantly increasing the importance of finding effective roll-out policies within the limited computational budget that real-time control affords. Our key insight is to use multi-query motion planning techniques (e.g., Probabilistic Roadmaps or Fast Marching Method) as priors for rapidly generating efficient roll-out policies for every state that the POMDP planning tree might reach during its limited horizon search. Our proposed approach generates trajectories that are safe and significantly more efficient than the previous approach, even in densely crowded dynamic environments with long planning horizons.

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  • 2022-04-19
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  • 2022-07-11
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