Detailed Information on Publication Record
2016
Regular Strategies and Strategy Improvement: Efficient Tools for Solving Large Patrolling Problems
KUČERA, Antonín and Tomáš LAMSERBasic information
Original name
Regular Strategies and Strategy Improvement: Efficient Tools for Solving Large Patrolling Problems
Authors
KUČERA, Antonín (203 Czech Republic, guarantor, belonging to the institution) and Tomáš LAMSER (203 Czech Republic, belonging to the institution)
Edition
New York, Proceedings of the 2016 International Conference on Autonomous Agents & Multiagent Systems, p. 1171-1179, 9 pp. 2016
Publisher
ACM
Other information
Language
English
Type of outcome
Stať ve sborníku
Field of Study
10201 Computer sciences, information science, bioinformatics
Country of publisher
United States of America
Confidentiality degree
není předmětem státního či obchodního tajemství
Publication form
printed version "print"
References:
RIV identification code
RIV/00216224:14330/16:00088484
Organization unit
Faculty of Informatics
ISBN
978-1-4503-4239-1
ISSN
UT WoS
000465199800134
Keywords in English
patrolling games; strategy synthesis
Tags
International impact, Reviewed
Změněno: 13/5/2020 19:32, RNDr. Pavel Šmerk, Ph.D.
Abstract
V originále
In patrolling problems, the task is to compute an optimal strategy for a patroller who moves among vulnerable targets and aims at detecting possible intrusions. Previous approaches to this problem utilize non-linear programming to synthesize (sub)optimal patroller's strategies, which has a negative impact on their scalability. Further, the solution space is usually restricted to positional strategies or to strategies dependent on a bounded history of patroller's moves. In this paper we introduce regular strategies that utilize deterministic finite-state automata to collect some information about the whole history of patroller's moves, and show that regular strategies are strictly more powerful than strategies dependent on a bounded history. Further, we design a strategy improvement technique for regular strategies which completely avoids solving large non-linear programs. Intuitively, we start with some regular strategy, and then improve this strategy by performing a finite number of rounds, where each round produces another regular strategy obtained by combining the ``old'' one with a solution of a certain linear program. Our experiments demonstrate that, compared to the existing methods, our approach is applicable to patrolling problems of considerably larger size, and can quickly produces strategies of very good quality.
Links
GA15-17564S, research and development project |
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