Collaborator: A Nonholonomic Multiagent Team for Tasks in a Dynamic Environment
Author(s) -
Jing Ren,
Mark Green
Publication year - 2009
Publication title -
journal of robotics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.303
H-Index - 14
eISSN - 1687-9619
pISSN - 1687-9600
DOI - 10.1155/2009/986207
Subject(s) - computer science , nonholonomic system , workspace , motion planning , task (project management) , robot , class (philosophy) , lyapunov stability , path (computing) , protocol (science) , field (mathematics) , lyapunov function , negotiation , scheme (mathematics) , distributed computing , stability (learning theory) , artificial intelligence , control (management) , mobile robot , systems engineering , machine learning , alternative medicine , mathematics , law , mathematical analysis , pathology , engineering , quantum mechanics , political science , programming language , medicine , physics , nonlinear system , pure mathematics
In our previous work, we proposed a potential field-based hybrid path planning scheme for robot navigation that achieves complete coverage in various tasks. Thispaper is an extension of this work producing a multiagent framework, Collaborator, that integrates a high-level negotiation-based task allocation protocol with alow-level path planning method taking into consideration several real-world robotlimitations such as nonholonomic constraints. Specifically, the proposed frameworkfocuses on a class of complex motion planning problems in which robots need tocover the whole workspace, coordinate the accomplishment of a task, and dynamically change their roles to best fit the task. Applications in this class of problemsinclude bomb detection and removal as well as rescuing of survivors from accidentsor disasters. We have tested the framework in simulations of several tasks and haveshown that Collaborator can satisfy nonholonomic constraints, cooperatively accomplish given tasks in an initially unknown dynamic environment while avoidingcollision with other team members. Finally we prove that the proposed control lawsare stable using the Lyapunov stability theory.
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