Cooperative Control of Dynamical Systems With Application to Autonomous Vehicles
By Zhihua Qu, Jing Wang, Richard A. Hull. 2009
538 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Control and Systems Engineering, Ocean Engineering
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
In Control and Systems Engineering
- Guanrong Chen
- Frank L. Lewis
- Wenwu Yu
- Yongcan Cao
- Wei Ren
- Kyriakos G. Vamvoudakis
- Gregory R. Hudas
- Yongnan Jia
In Ocean Engineering
- Frank L. Lewis
- Yongnan Jia
- Peng Lin
- Gang Chen
- Wei Ren
- Gregory R. Hudas
- Kyriakos G. Vamvoudakis
- Guanrong Chen
Citations in the corpus
- An Overview of Recent Progress in the Study of Distributed Multi-Agent Coordination (2012, background): “As a direct extension of the study of the consensus problem for systems with simple dynamics, for example, with single-integrator kinematics or double-integrator dynam ics, consensus with general linear dynamics was also studied recently [52]–[57], where research is mainly devoted to finding feedbac”
- Homing Guidance Law for Cooperative Attack of Multiple Missiles (2010, background): “Introduction OVER the past few years, there have been significant efforts devoted to the research and development of cooperative unmannedsystems [1–3].”
- Multi-agent differential graphical games (2011, methodology): “Work has been done to develop cooperative control methods for consensus and synchronization [7], [11], [22], [ 23 ], [24], [25], [26] [32].”
- Lyapunov, Adaptive, and Optimal Design Techniques for Cooperative Systems on Directed Communication Graphs (2012, background): “A similar result of constructing a Lyapunov equation can also be found in [34], as follows.”
- Consensus of a Class of Second-Order Multi-Agent Systems With Time-Delay and Jointly-Connected Topologies (2010, methodology): “Remark 2: To analyze the stability of multi-agent systems, there are many other possible approaches such as the Lyapunov-based approaches [5], [6], [11], [15], [16] and the approaches based on the properties of matrices [2]–[4], [7]–[10], [21].”
- Necessary and Sufficient Conditions for Consensusability of Linear Multi-Agent Systems (2010, background): “When the dynamic structures of all the agents are fixed, one can investigate the relationship between the consensusability and the communication topology, such as in [3], [4], [9], [10], etc.”
- Multi-agent consensus algorithm with obstacle avoidance via optimal control approach (2010, background): “It was then extended to the design of consensus algorithms for networked double-integrator systems and some particular networked nonlinear systems under fixed topology and switching topology (Ren 2007 ; Ren and Atkins 2007 ; Dong and Farrell 2008a , b ; Qu, Wang, and Hull 2008 ).”
- Optimal Design for Synchronization of Cooperative Systems: State Feedback, Observer and Output Feedback (2011, background): “Proof: Under Assumption 1, all the eigenvalues of matrix have positive real parts [13], [14].”
- Distributed Adaptive Tracking Control for Synchronization of Unknown Networked Lagrangian Systems (2011, methodology): “, recent publications allow for the analysis using traditional control theory notions (see, for example, [5] and [14]).”
- Consensus in Directed Networks of Agents With Nonlinear Dynamics (2011, background): “Very recently, the consensus problem in directed networks with nonlinear dynamics has been discussed [21]–[25].”
- Output Consensus of Heterogeneous Uncertain Linear Multi-Agent Systems (2011, background): “[8]–[10] solved an output consensus problem under a dynamically changing communication network.”