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Minisum and maximin aerial surveillance over disjoint rectangles

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Date

2016

Journal Title

Journal ISSN

Volume Title

Publisher

Open Access Color

BRONZE

Green Open Access

Yes

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Publicly Funded

No
Impulse
Average
Influence
Average
Popularity
Average

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Journal Issue

Abstract

The aerial surveillance problem (ASP) is finding the shortest path for an aerial surveillance platform that has to visit each rectangular area once and conduct a search in strips to cover the area at an acceptable level of efficiency and turn back to the base from which it starts. In this study, we propose a new formulation for ASP with salient features. The proposed formulation that is based on the travelling salesman problem enables more efficient use of search platforms and solutions to realistic problems in reasonable time. We also present a max–min version of ASP that maximizes the minimum probability of target detection given the maximum flight distance of an aerial platform. We provide computational results that demonstrate features of the proposed models.

Description

Keywords

Travelling Salesman Problem, Integer Programming, Planning, Military, Search, Planning, Travelling salesman problem, Military, Search, Integer programming, search, Combinatorial optimization, travelling salesman problem, planning, integer programming, military

Fields of Science

0211 other engineering and technologies, 02 engineering and technology, 0101 mathematics, 01 natural sciences

Citation

Karasakal, Orhan (2016). "Minisum and maximin aerial surveillance over disjoint rectangles", ORIGINAL PAPER, Vol. 24, pp. 705-724.

WoS Q

Q4

Scopus Q

Q2
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OpenCitations Citation Count
6

Source

ORIGINAL PAPER

Volume

24

Issue

Start Page

705

End Page

724
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Citations

CrossRef : 1

Scopus : 6

Captures

Mendeley Readers : 9

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