Technical communique: Asynchronously switched control of switched linear systems with average dwell time
By Lixian Zhang, Huijun Gao. 2010
755 citations recorded by the source corpus.
Subfields: Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/6da006d35b9d2d2ac3060403d8d17e474a733af8
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In Control and Systems Engineering
Citations in the corpus
- Stabilization of switched continuous-time systems with all modes unstable via dwell time switching (2014, background): “In recent years, some advances have been reached to deal with the case when there exist some unstable modes such as Xiang and Xiang (2009), Xiang and Xiao (2012), Xiang, Xiao, and Iqbal (2012), Zhai, Hu, Yasuda, and Michel (2000, 2001, 2002) and Zhang and Shi (2009, 2010), but it should be noted tha”
- Switching Stabilization for a Class of Slowly Switched Systems (2015, background): “Definition 2: [30] The equilibrium x = 0 of system (1) is globally uniformly exponentially stable (GUES) under certain switching signal σ if for initial conditions x(t0), there exist constants η1 > 0, η2 > 0 such that the solution of the system satisfies ‖x(t)‖ ≤ ρ1e 20‖x(t0)‖, ∀t ≥ t0.”
- Switched nonlinear singular systems with time‐delay: Stability analysis (2015, background): “For more results of stability of switched systems with average dwell-time switching signal, we refer the readers to [28, 29] and the references cited therein.”
- Exponential Synchronization of Linearly Coupled Neural Networks With Impulsive Disturbances (2011, background): “system) [31]–[33], a similar concept named “average impul-”
- Robust Finite-Time Control of Switched Linear Systems and Application to a Class of Servomechanism Systems (2015, methodology): “The problems of asynchronous switched control, which can be seen as a switched system with both stable and unstable subsystems, have also been considered in [17] with the maximum asynchronous duration being known a priori.”
- Stability of a class of switched positive linear time‐delay systems (2013, background): “In practice, if a system is stable under arbitrary switching signals, the designers can focus on improving system performance without worrying about its instability; yet, many switched systems may fail to preserve stability under arbitrary switching but may be stable under restricted switching signa”