Remote stabilization over fading channels
By Nicola Elia. Systems & control letters (Print), 2005
598 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/f49ef300fc66aa9254c02c230dd500096d03ce28
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Anant Sahai
- João Pedra Hespanha
- Lihua Xie
- Sanjoy K. Mitter
- Zidong Wang
- Kyoung-Dae Kim
- YongGang Xu
- P. Arun Raj Kumar
In Control and Systems Engineering
- Luca Schenato
- Huijun Gao
- Anant Sahai
- Zidong Wang
- P. Arun Raj Kumar
- Lihua Xie
- Kyoung-Dae Kim
- João Pedra Hespanha
Citations in the corpus
- To Zero or to Hold Control Inputs With Lossy Links? (2009, background): “if actuators are provided with computational resources, then the whole controller [15] or a compensation filter [16] can be placed on the actuator.”
- Fault detection filter design for networked multi-rate systems with fading measurements and randomly occurring faults (2016, background): “In comparison with the wired NCSs, the wireless NCSs are susc eptible to fading effect because of multipath propagation or shadowing from obstacles affecti ng the wave propagation [12], [13].”
- Optimal Estimation in Networked Control Systems Subject to Random Delay and Packet Drop (2008, background): “Elia et al. [31][ 32 ] proposed a stochastic perturbation approach for general MIMO LTI discrete time systems and showed that the optimal controller design is equivalent to solving a convex LMI optimization problem.”
- Network Topology and Communication Data Rate for Consensusability of Discrete-Time Multi-Agent Systems (2011, background): “Then, the control gain solves the consensus problem, where is a positive solution to the modi fi ed algebraic Riccati inequality (6) Remark 3.1: 1) The existence of a positive solution to (6) is proved in [10], [13].”
- A Survey of Recent Results in Networked Control Systems (2007, methodology): “Elia [ 8 ] shows that minimum achievable mean-square structure norm is the solution to either of the following optimizations:”
- The Necessity and Sufficiency of Anytime Capacity for Stabilization of a Linear System Over a Noisy Communication Link—Part I: Scalar Systems (2006, background): “There is also related work by Elia that uses ideas from robust control to deal with communication uncertainty in a mixed continuous/discrete context, but restricting to linear operations [18], [19].”
- Cyber–Physical Systems: A Perspective at the Centennial (2012, methodology): “The stabilization of a NCS over a channel that is prone to packet drops can be addressed through robust control analysis and synthesis techniques [53].”