Knowledge-Based Hierarchical POMDPs for Task Planning
- URL: http://arxiv.org/abs/2103.10642v1
- Date: Fri, 19 Mar 2021 05:45:05 GMT
- Title: Knowledge-Based Hierarchical POMDPs for Task Planning
- Authors: Sergio A. Serrano, Elizabeth Santiago, Jose Martinez-Carranza, Eduardo
Morales, L. Enrique Sucar
- Abstract summary: The main goal in task planning is to build a sequence of actions that takes an agent from an initial state to a goal state.
In robotics, this is particularly difficult because actions usually have several possible results, and sensors are prone to produce measurements with error.
We present a scheme to encode knowledge about the robot and its environment, that promotes the modularity and reuse of information.
- Score: 0.34998703934432684
- License: http://creativecommons.org/licenses/by-nc-nd/4.0/
- Abstract: The main goal in task planning is to build a sequence of actions that takes
an agent from an initial state to a goal state. In robotics, this is
particularly difficult because actions usually have several possible results,
and sensors are prone to produce measurements with error. Partially observable
Markov decision processes (POMDPs) are commonly employed, thanks to their
capacity to model the uncertainty of actions that modify and monitor the state
of a system. However, since solving a POMDP is computationally expensive, their
usage becomes prohibitive for most robotic applications. In this paper, we
propose a task planning architecture for service robotics. In the context of
service robot design, we present a scheme to encode knowledge about the robot
and its environment, that promotes the modularity and reuse of information.
Also, we introduce a new recursive definition of a POMDP that enables our
architecture to autonomously build a hierarchy of POMDPs, so that it can be
used to generate and execute plans that solve the task at hand. Experimental
results show that, in comparison to baseline methods, by following a recursive
hierarchical approach the architecture is able to significantly reduce the
planning time, while maintaining (or even improving) the robustness under
several scenarios that vary in uncertainty and size.
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