Coverage with k-transmitters in the presence of obstacles
Brad Ballinger (),
Nadia Benbernou (),
Prosenjit Bose (),
Mirela Damian (),
Erik D. Demaine (),
Vida Dujmović (),
Robin Flatland (),
Ferran Hurtado (),
John Iacono (),
Anna Lubiw (),
Pat Morin (),
Vera Sacristán (),
Diane Souvaine () and
Ryuhei Uehara ()
Additional contact information
Brad Ballinger: Humboldt State University
Nadia Benbernou: Massachusetts Institute of Technology
Prosenjit Bose: Carleton University
Mirela Damian: Villanova University
Erik D. Demaine: Massachusetts Institute of Technology
Vida Dujmović: Carleton University
Robin Flatland: Siena College
Ferran Hurtado: Universitat Politècnica de Catalunya
John Iacono: Polytechnic Institute of New York University
Anna Lubiw: University of Waterloo
Pat Morin: Carleton University
Vera Sacristán: Universitat Politècnica de Catalunya
Diane Souvaine: Tufts University
Ryuhei Uehara: Japan Advanced Institute of Science and Technology
Journal of Combinatorial Optimization, 2013, vol. 25, issue 2, No 4, 208-233
Abstract:
Abstract For a fixed integer k≥0, a k-transmitter is an omnidirectional wireless transmitter with an infinite broadcast range that is able to penetrate up to k “walls”, represented as line segments in the plane. We develop lower and upper bounds for the number of k-transmitters that are necessary and sufficient to cover a given collection of line segments, polygonal chains and polygons.
Keywords: Coverage; Guarding; Transmitters; Art gallery; Visibility (search for similar items in EconPapers)
Date: 2013
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DOI: 10.1007/s10878-012-9475-x
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