R. Alur & D. L. Dill (1990):
Automata, Languages and Programming, chapter Automata for modeling real-time systems,
pp. 322–335,
Lecture Notes in Computer Science 443.
Springer,
Berlin,
doi:10.1007/BFb0032042.
R. Alur, T. Henzinger, O. Kupferman & M. Vardi (1998):
Alternating refinement relations.
In: Proceedings of the 8th International Conference on Concurrence Theory,
Lecture Notes in Computer Science 1466.
Springer,
pp. 163–178,
doi:10.1007/BFb0055622.
D. Angeli (2002):
A Lyapunov approach to incremental stability properties.
IEEE Transactions on Automatic Control 47(3),
pp. 410–421,
doi:10.1109/9.989067.
C. Belta & L.C.G.J.M. Habets (2006):
Controlling a class of nonlinear systems on rectangles.
IEEE Transactions on Automatic Control 51(11),
pp. 1749–1759,
doi:10.1109/TAC.2006.884957.
A. Bicchi, A. Marigo & B. Piccoli (2002):
On the reachability of quantized control systems.
IEEE Transactions on Automatic Control 47(4),
pp. 546–563,
doi:10.1109/9.995034.
A. Borri, G. Pola & M.D. Di Benedetto (2012):
A symbolic approach to the design of nonlinear networked control systems.
In: Proceedings of the 15th ACM international conference on Hybrid Systems: Computation and Control,
HSCC '12,
pp. 255–264,
doi:10.1145/2185632.2185670.
A. Borri, G. Pola & M.D. Di Benedetto (2012):
Integrated Symbolic Design of Unstable Nonlinear Networked Control Systems.
In: 51th IEEE Conference on Decision and Control,
Maui, Hawaii, USA,
pp. 1374–1379,
doi:10.1109/CDC.2012.6426158.
T. Brihaye & C. Michaux (2005):
On the expressiveness and decidability of o-minimal hybrid systems.
Journal of Complexity 21(4),
pp. 447–478,
doi:10.1016/j.jco.2004.09.003.
P. E. Caines & Y. J. Wei (1998):
Hierarchical hybrid control systems: A lattice-theoretic formulation.
Special Issue on Hybrid Systems, IEEE Transaction on Automatic Control 43(4),
pp. 501–508,
doi:10.1109/9.664153.
M. Egerstedt, E. Frazzoli & G. J. Pappas (2006).
IEEE Transactions of Automatic Control 51(6),
doi:10.1109/TAC.2006.876964.
Special Section on Symbolic Methods for Complex Control Systems.
D. Forstner, M. Jung & J. Lunze (2002):
A discrete-event model of asynchronous quantised systems.
Automatica 38,
pp. 1277–1286,
doi:10.1016/S0005-1098(02)00023-7.
A. Girard & G.J. Pappas (2007):
Approximation Metrics for Discrete and Continuous Systems.
IEEE Transactions on Automatic Control 52(5),
pp. 782–798,
doi:10.1109/TAC.2007.895849.
A. Girard, G. Pola & P. Tabuada (2010):
Approximately bisimilar symbolic models for incrementally stable switched systems.
IEEE Transactions of Automatic Control 55(1),
pp. 116–126,
doi:10.1109/TAC.2009.2034922.
L.C.G.J.M. Habets, P.J. Collins & J.H. Van Schuppen (2006):
Reachability and control synthesis for piecewise-affine hybrid systems on simplices.
IEEE Transactions on Automatic Control 51(6),
pp. 938–948,
doi:10.1109/TAC.2006.876952.
T.A. Henzinger, P. W. Kopke, A. Puri & P. Varaiya (1998):
What's decidable about hybrid automata?.
Journal of Computer and System Sciences 57,
pp. 94–124,
doi:10.1006/jcss.1998.1581.
HYCON (2004–2009):
Hybrid control: taming heterogeneity and complexity of networked embedded systems Network of Excellence.
EU FP6, URL http://www.ist-hycon.org.
O. Junge (2004):
A set oriented approach to global optimal control.
ESAIM: Control, optimisation and calculus of variations 10(2),
pp. 259–270,
doi:10.1051/cocv:2004006.
Xenofon D. Koutsoukos, Panos J. Antsaklis, James A. Stiver & Michael D. Lemmon (2000):
Supervisory Control of Hybrid Systems.
Proceedings of the IEEE 88(7),
pp. 1026–1049,
doi:10.1109/5.871307.
G. Lafferriere, G. J. Pappas & S. Sastry (2000):
O-minimal hybrid systems.
Math. Control Signal Systems 13,
pp. 1–21,
doi:10.1007/PL00009858.
R. Milner (1989):
Communication and Concurrency.
Prentice Hall.
T. Moor, J. Raisch & S. D. O'Young (2002):
Discrete supervisory control of hybrid systems based on l-complete approximations.
Journal of Discrete Event Dynamic Systems 12,
pp. 83–107,
doi:10.1023/A:1013339920783.
D.M.R. Park (1981):
Concurrency and automata on infinite sequences.
Lecture Notes in Computer Science 104,
pp. 167–183,
doi:10.1007/BFb0017309.
G. Pola, A. Borri & M. D. Di Benedetto (2012):
Integrated Design of Symbolic Controllers for Nonlinear Systems.
IEEE Transactions on Automatic Control 57(2),
pp. 534 –539,
doi:10.1109/TAC.2011.2164740.
G. Pola, A. Girard & P. Tabuada (2008):
Approximately bisimilar symbolic models for nonlinear control systems.
Automatica 44,
pp. 2508–2516,
doi:10.1016/j.automatica.2008.02.021.
G. Pola, P. Pepe, M.D. Di Benedetto & P. Tabuada (2010):
Symbolic models for nonlinear time-delay systems using approximate bisimulations.
Systems and Control Letters 59,
pp. 365–373,
doi:10.1016/j.sysconle.2010.04.001.
G. Pola & P. Tabuada (2009):
Symbolic models for nonlinear control systems: Alternating approximate bisimulations.
SIAM Journal on Control and Optimization 48(2),
pp. 719–733,
doi:10.1137/070698580.
G. Reißig (2009):
Computation of discrete abstractions of arbitrary memory span for nonlinear sampled systems.
in Proc. of 12th Int. Conf. Hybrid Systems: Computation and Control (HSCC) 5469,
pp. 306–320,
doi:10.1007/978-3-642-00602-9/22.
P. Tabuada & G.J. Pappas (2006):
Linear Time Logic Control of Discrete-Time Linear Systems.
IEEE Transactions of Automatic Control 51(12),
pp. 1862–1877,
doi:10.1109/TAC.2006.886494.
M. Zamani, M. Mazo, G. Pola & P. Tabuada (2012):
Symbolic models for nonlinear control systems without stability assumptions.
IEEE Transactions of Automatic Control 57(7),
pp. 1804–1809,
doi:10.1109/TAC.2011.2176409.