Finite spectrum assignment of unstable time-delay systems with a safe implementation
By S. Mondié, Wim Michiels. IEEE Transactions on Automatic Control, 2003
375 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/ddb0d079865b47ad7536c6ff61c2f635c9bc9964
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Control and Systems Engineering
- Miroslav Krstic
- Andrey Smyshlyaev
- Xiushan Cai
- Didier Georges
- Jianxiang Xi
- Gildas Besançon
- Zongying Shi
- Zohra Benayache
In Numerical Analysis
- Miroslav Krstic
- Didier Georges
- Andrey Smyshlyaev
- Jianxiang Xi
- Gildas Besançon
- Zongying Shi
- Zohra Benayache
- Xiwang Dong
Citations in the corpus
- Input Delay Compensation for Forward Complete and Strict-Feedforward Nonlinear Systems (2010, background): “Smith’s original result was not applicable to unstable plants, however, numerous subsequent papers have dealt with removing this limitation [3], [7], [11], [19]–[25], [37]–[40], [42], [44], [47], [62], [64]–[66], including even efforts on adaptive predictor feedback control [4], [5], [43].”
- Backstepping boundary control for first order hyperbolic PDEs and application to systems with actuator and sensor delays (2007, positive): “Following the backstepping approach [22], we use the transformation w(x, t) = u(x, t) − ∫ x 0 k(x, y)u(y, t) dy (3) along with the feedback u(1, t) = ∫ 1 0 k(1, y)u(y, t) dy (4) to convert the plant (1) into the target system wt(x, t) = wx(x, t) (5) w(1, t) = 0.”
- Containment analysis and design for high-order linear time-invariant singular swarm systems with time delays (2012, methodology): “[18] and references therein), and a number of techniques are available in designing K3, such as Artstein reduction method [19] and finite spectrum assignment method [20], etc.”
- Nonlinear control under wave actuator dynamics with time‐ and state‐dependent moving boundary (2015, background): “Related literature Various predictor-based techniques have been developed for the compensation of constant input delays in linear systems [5–8].”
- Asymptotic state prediction for continuous-time systems with delayed input and application to control (2007, positive): “For linear systems, this can be done by approximating some integral expression for the prediction-based control law, but with the problem of the errors introduced by such an approximation (see [9] and references therein).”