DocumentCode :
1101428
Title :
Disambiguation Protocols Based on Risk Simulation
Author :
Fishkind, Donniell E. ; Priebe, Carey E. ; Giles, Kendall E. ; Smith, Leslie N. ; Aksakalli, Vural
Author_Institution :
Johns Hopkins Univ., Baltimore
Volume :
37
Issue :
5
fYear :
2007
Firstpage :
814
Lastpage :
823
Abstract :
Suppose there is a need to swiftly navigate through a spatial arrangement of possibly forbidden regions, with each region marked with the probability that it is, indeed, forbidden. In close proximity to any of these regions, you have the dynamic capability of disambiguating the region and learning for certain whether or not the region is forbidden - only in the latter case may you proceed through that region. The central issue is how to most effectively exploit this disambiguation capability to minimize the expected length of the traversal. Regions are never entered while they are possibly forbidden, and thus, no risk is ever actually incurred. Nonetheless, for the sole purpose of deciding where to disambiguate, it may be advantageous to simulate risk, temporarily pretending that possibly forbidden regions are riskily traversable, and each potential traversal is weighted with its level of undesirability, which is a function of its traversal length and traversal risk. In this paper, the simulated risk disambiguation protocol is introduced, which has you follow along a shortest traversal - in this undesirability sense - until an ambiguous region is about to be entered; at that location, a disambiguation is performed on this ambiguous region. (The process is then repeated from the current location, until the destination is reached.) We introduce the tangent arc graph as a means of simplifying the implementation of simulated risk disambiguation protocols, and we show how to efficiently implement the simulated risk disambiguation protocols that are based on linear undesirability functions. The effectiveness of these disambiguation protocols is illustrated with examples, including an example that involves mine countermeasures path planning.
Keywords :
graph theory; path planning; probability; protocols; set theory; disambiguation protocol; path planning; risk simulation; set theory; shortest traversal; tangent arc graph; traversal length; Computational modeling; Computer science; Laboratories; Mathematics; Navigation; Object detection; Path planning; Protocols; Statistics; Visualization; Canadian traveller problem; disambiguation protocol; probabilistic path planning; random disambiguation path; visibility graph;
fLanguage :
English
Journal_Title :
Systems, Man and Cybernetics, Part A: Systems and Humans, IEEE Transactions on
Publisher :
ieee
ISSN :
1083-4427
Type :
jour
DOI :
10.1109/TSMCA.2007.902634
Filename :
4292218
Link To Document :
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