Rendezvous of multiple mobile agents with preserved network connectivity
By Housheng Su, Xiaofan Wang, Guanrong Chen. 2010
283 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Public Health, Environmental and Occupational Health
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In Computer Networks and Communications
In Public Health, Environmental and Occupational Health
Citations in the corpus
- An Overview of Recent Progress in the Study of Distributed Multi-Agent Coordination (2012, background): “The main approach to maintaining the connectivity of a team o f agents is to define some artificial potentials (between any pair of agents) in a proper way such t hat if two agents are neighbors initially then they will always communicate with each other thereafte r [206], [219]–[228].”
- Adaptive consensus with a virtual leader of multiple agents governed by locally Lipschitz nonlinearity (2013, methodology): “We adopt the following network connectivity setting proposed in [12, 26, 27].”
- Semi-Global Leader-Following Consensus of Linear Multi-Agent Systems With Input Saturation via Low Gain Feedback (2013, background): “Other topics that are highly relevant to consensus are synchronization [4]–[14], swarming [15], [16], flocking [17]–[20] and rendezvous [21].”
- Output-Feedback Cooperative Formation Maneuvering of Autonomous Surface Vehicles With Connectivity Preservation and Collision Avoidance (2020, background): “In addition to collision avoidance, connectivity is desired to be connected during the coordination of multivehicle systems [34]–[38].”
- Fixed-time stabilization and consensus of nonholonomic systems (2016, unknown): “flocking [12], rendezvous [13], distributed estimation [14], formation control [15, 16], containment control [17], etc.”
- Robust semi‐global coordinated tracking of linear multi‐agent systems with input saturation (2015, background): “In previous studies, the coordinated tracking problem was first discussed for singleintegrator kinematics [14], [15], [16], and then generalized to double-integrator dynamics [17], [18], [19], [20], [21], [22] and general linear or nonlinear dynamics [23], [24], [25], [26], [27], [28], [29], [30].”
- Flocking of multi‐agent dynamical systems with intermittent nonlinear velocity measurements (2012, methodology): “By employing an unbounded artificial potential function with an adding links mechanism [26, 41, 44, 45], the flocking algorithms (7) and (24) not only can steer the multi-agent system to a stable motion but also can preserve the connectivity of the underlying communication network during the…”