An Optimal Solution to the Linear Search Problem for a Robot with Dynamics
Ruano de Pablo, Irene
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https://hdl.handle.net/2142/47008
Description
Title
An Optimal Solution to the Linear Search Problem for a Robot with Dynamics
Author(s)
Ruano de Pablo, Irene
Contributor(s)
Bretl, Timothy
Issue Date
2010-05
Keyword(s)
robots
linear search
dynamic control
robotic target search
robotic search-and-rescue
Abstract
In general, the ability to find a target quickly can involve great improvements and be a step
forward for many different real applications. This project implements a new control policy that
optimizes the process of searching a target that is distributed uniformly over the unit interval and its
location is unknown by the searcher until it passes over it. This algorithm minimizes the total time it
takes a point mass with bounded acceleration to find an object, starting from the origin at rest, and
then return to its position. The implementation was made on proof-of-concept hardware with a
two-link planar robot arm that searched for metal coins using an inductive proximity sensor that did
not respond to nonmetallic objects. The dynamics of the manipulator were taken into account in
order to compensate for them and therefore be able to perform a smoother movement and have a
more accurate control.
Particularly, as an extension of this work, it is demonstrated here that the optimal solution
approach can also be extended to optimal search along arbitrary curves such as raster-scan patterns, meaning that the linear search
problem is not only confined to straight lines. This can be
of interest to other applications like robot search-and-rescue.
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