Robust consensus tracking of a class of second-order multi-agent dynamic systems
By Guoqiang Hu. IEEE Conference on Decision and Control, 2010
345 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/fab04b49c392becdc4ad699e7bba7eb235c1b70a
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
- Wenwu Yu
- Guanrong Chen
- Guanghui Wen
- Z. Duan
- Amir Hossein Barshooi
- Abdollah Amirkhani
- Yu Zhao
- Maojiao Ye
In Control and Systems Engineering
- Amir Hossein Barshooi
- Abdollah Amirkhani
- Shengbo Eben Li
- Keqiang Li
- Maojiao Ye
- Guanghui Wen
- Guanrong Chen
- Guoqiang Hu
Citations in the corpus
- Robustness Analysis and Controller Synthesis of Homogeneous Vehicular Platoons With Bounded Parameter Uncertainty (2017, background): “The influence of external disturbance on multiagent consensus control was investigated by Lin et al. (2008) [28], Khoo et al. (2009) [29], and Hu (2012) [30].”
- Distributed Nash Equilibrium Seeking by a Consensus Based Approach (2016, background): “In particular, leader-following consensus concerns with the synchronization of the agents’ states to a common value, which is equal to the reference signal provided by the leader [26].”
- Fixed-time stabilization and consensus of nonholonomic systems (2016, neutral): “It has been applied to single integrator MAS [36, 37] and double integrator MAS [38].”
- Containment of Higher-Order Multi-Leader Multi-Agent Systems: A Dynamic Output Approach (2016, background): “Many researchers have contributed to the understanding of this topic with fruitful results, including consensus in first- and second-order multi-agent systems [5]–[8], higher-order consensus [9]–[11] and consensus of networked agents with general linear node dynamics [12]–[14], to name just a few.”
- Consensus in multi-agent systems: a review (2021, methodology): “For this purpose, based on the type of application and the required precision considered for a consensus problem, different models such as the single-integrator model, double-integrator model and the high-order model can be used (Hu 2012).”