Erratum: Corrigendum to “Convex lifted conditions for robust ℓ 2 -stability analysis and ℓ 2 -stabilization of linear discrete-time switched systems with minimum dwell-time constraint” [Automatica 50 (3) (2014) 976–983] (Automatica (2016) 74 (369–369)(S0005109814000363) (10.1016/j.automatica.2013.12.037));Convex lifted conditions for robust ℓ 2 -stability analysis and ℓ 2 -stabilization of linear discrete-time switched systems with minimum dwell-time constraint

Automatica

Volumn 50, Issue 3, 2014, Pages 976-983

  Briat, Corentin ^a  

^a ETH ZURICH   (Switzerland)

Author keywords

Stability; Stabilization; Switched systems; Uncertain systems; Dwell time

Indexed keywords

CONVERGENCE OF NUMERICAL METHODS; STABILIZATION; UNCERTAIN SYSTEMS;

CONVEXIFICATION; DECISION VARIABLES; DISCRETE-TIME SWITCHED SYSTEM; LIFTING PROCESS; LINEAR DISCRETE TIME SWITCHED SYSTEM; MINIMUM DWELL TIME; STABILITY ANALYSIS; SWITCHED SYSTEM;

SYSTEM STABILITY;

EID: 84895928538     PISSN: 00051098     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.automatica.2016.09.007     Document Type: Erratum

References (25)

1. C. Briat Convex conditions for robust stability analysis and stabilization of linear aperiodic impulsive and sampled-data systems under dwell-time constraints Automatica 49 2013 3449 3457
2. C. Briat, and A. Seuret A looped-functional approach for robust stability analysis of linear impulsive systems Systems & Control Letters 61 2012 980 988
3. Briat, C.; Seuret, A. (2012b). Robust stability of impulsive systems: a functional-based approach. In 4th IFAC conference on analysis and design of hybrid systems (pp. 412-417), Eindovhen, The Netherlands.
4. C. Briat, and A. Seuret Affine minimal and mode-dependent dwell-time characterization for uncertain switched linear systems IEEE Transactions on Automatic Control 58 5 2013 1304 1310
5. G. Chesi, P. Colaneri, J.C. Geromel, R. Middleton, and R. Shorten A nonconservative LMI condition for stability of switched systems with guaranteed dwell-time IEEE Transactions on Automatic Control 57 5 2012 1297 1302
6. P. Colaneri, P. Bolzern, and J.C. Geromel Root mean square gain of discrete-time switched linear systems under dwell time constraints Automatica 47 2011 1677 1684
7. J. Daafouz, P. Riedinger, and C. Iung Stability analysis and control synthesis for switched systems: a switched Lyapunov function approach IEEE Transactions on Automatic Control 47 11 2002 1883 1887
8. Deaecto, G.S.; Souza, M.; Geromel, J.C. (2013). State feedback switched control of discrete-time switched linear systems with application to networked control. In 21st mediterranean conference on control & automation (pp. 877-883). Platanias-Chania, Crete, Greece.
9. Raymond A. Decarlo, Michael S. Branicky, Stefan Pettersson, and Bengt Lennartson Perspectives and results on the stability and stabilizability of hybrid systems Proceedings of the IEEE 88 7 2000 1069 1082
10. M.C.F. Donkers, W.P.M.H. Heemels, N. vand de Wouw, and L. Hetel Stability analysis of networked control systems using a switched linear systems approach IEEE Transactions on Automatic Control 56 9 2011 2101 2115
11. J.C. Geromel, and P. Colaneri Stability and stabilization of continuous-time switched linear systems SIAM Journal on Control and Optimization 45 5 2006 1915 1930
12. J.C. Geromel, and P. Colaneri Stability and stabilization of discrete-time switched systems International Journal of Control 79 7 2006 719 728
13. R. Goebel, R.G. Sanfelice, and A.R. Teel Hybrid dynamical systems IEEE Control Systems Magazine 29 2 2009 28 93
14. E. Hernandez-Vargas, P. Colaneri, R. Middleton, and F. Blanchini Discrete-time control for switched positive systems with application to mitigating viral escape International Journal of Robust and Nonlinear Control 21 10 2011 1093 1111
15. Hespanha, J.P.; Morse, A.S. (1999). Stability of switched systems with average dwell-time. In 38th conference on decision and control (pp. 2655-2660). Phoenix, Arizona, USA.
16. L. Hetel, J. Daafouz, and C. Iung Equivalence between the Lyapunov-Krasovskii functionals approach for discrete delay systems and that of the stability conditions for switched systems Nonlinear Analysis: Hybrid systems 2 3 2008 697 705
17. D. Liberzon, J.P. Hespanha, and A.S. Morse Stability of switched systems: a Lie-algebraic condition System and Control Letters 37 1999 117 122
18. l 2 performance for discrete-time switched linear systems International Journal of Control 81 2008 1114 1124
19. Löfberg, J. (2004). Yalmip: a toolbox for modeling and optimization in MATLAB. In Proceedings of the CACSD conference, Taipei, Taiwan, URL http://control.ee.ethz.ch/~joloef/yalmip.php.
20. A.S. Morse Supervisory control of families of linear set-point controllers - part 1: exact matching IEEE Transactions on Automatic Control 41 10 1996 1413 1431
21. A. Seuret A novel stability analysis of linear systems under asynchronous samplings Automatica 48 1 2012 177 182
22. R.E. Skelton, T. Iwasaki, and K.M. Grigoriadis A unified algebraic approach to linear control design 1997 Taylor & Francis
23. J.F. Sturm Using SEDUMI 1. 02, a MATLAB toolbox for optimization over symmetric cones Optimization Methods and Software 11 12 2001 625 653
24. ∞ model reduction for switched LPV systems with average dwell time IEEE Transactions on Automatic Control 53 10 2008 2443 2448
25. H∞ control of discrete-time switched systems with average dwell-time IEEE Transactions on Automatic Control 54 9 2009 2193 2200