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Control of Large Swarms via Random Finite Set Theory

Bryce Doerr, Richard Linares

Year
2018
Citations
11

Abstract

Controlling large swarms of robotic agents has many challenges including, but not limited to, computational complexity due to the number of agents, uncertainty in the functionality of each agent in the swarm, and uncertainty in the swarm's configuration. This work generalizes the swarm state using Random Finite Set (RFS) theory and solves the control problem using model predictive control which naturally handles the challenges. This work uses information divergence to define the distance between swarm RFS and a desired distribution. A stochastic optimal control problem is formulated using a modified L2 <sup xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink">2</sup> distance. Simulation results show that swarm densities converge to a target destination, and the RFS control formulation can vary in the number of target destinations.

Keywords

Swarm behaviourComputer scienceDivergence (linguistics)Set (abstract data type)Mathematical optimizationSwarm roboticsFinite setDistribution (mathematics)Mathematics

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