2012
DOI: 10.1016/j.automatica.2012.06.003
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Relay pursuit of a maneuvering target using dynamic Voronoi diagrams

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Cited by 99 publications
(80 citation statements)
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“…Apollonius circles are used to inform the evasion strategies, and group herding behaviors are shown to be the result of each evader attempting to minimize the size of their opponent's dominance region. Finally, [10] considers a team of pursuers using a relay pursuit strategy to capture a single maneuvering target where only the closest pursuer actively pursues the target. The closest pursuer is determined by constructing a Voronoi Diagram, which gives the regions where each pursuer dominates all others.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Apollonius circles are used to inform the evasion strategies, and group herding behaviors are shown to be the result of each evader attempting to minimize the size of their opponent's dominance region. Finally, [10] considers a team of pursuers using a relay pursuit strategy to capture a single maneuvering target where only the closest pursuer actively pursues the target. The closest pursuer is determined by constructing a Voronoi Diagram, which gives the regions where each pursuer dominates all others.…”
Section: Literature Reviewmentioning
confidence: 99%
“…We distribute N a mobile agents in this area at distinct locations by partitioning the area into N a Voronoi cells, each containing an agent monitoring this cell. This can be done after solving the dynamic Voronoi-like partition problem [1], where the positions of the agents are taken as the corresponding Voronoi sites. We call all these agents monitoring agents.…”
Section: Problem Formulationmentioning
confidence: 99%
“…This may lead to the well known undesirable Zeno behavior. In order to avoid the occurrence of Zeno behavior, we redesign the moving line as in [1] to be χ i,j t, := {x ∈ S : |x−a i (t)|−|x−a j (t)| ≤ }, where > 0 is a hysteresis constant. Then, P i t (a i (t), a j (t)) and P j t (a i (t), a j (t)) are modified as P i t, (a i (t), a j (t)) := {x ∈ S : |x − a i (t)| < |x − a j (t)| − } and P j t, (a i (t), a j (t)) := {x ∈ S : |x−a i (t)| > |x−a j (t)|+ }, respectively.…”
Section: Lemma 4 ( [20])mentioning
confidence: 99%
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