M. K. Camlibel, W. P. M. H. Heemels, and J. M. Schumacher. The nature of solutions to linear passive complementarity systems. In Proceedings of the 38th IEEE Conference on Decision and Control,volume 3, pages 3043--3048. IEEE, New York, NY, USA, 1999. Home/Search Document Not in Database Summary Related Articles Check |
This paper is cited in the following contexts:
On Switched Hamiltonian Systems - Gerritsen, van der Schaft, Heemels Self-citation (Heemels) (Correct)
....proved that a unique global smooth solution, except for a possible state jump on t =0,existsforall initial conditions x 0 in arbitrary mode I. Now,ifwechange the switch configuration during operation, that is if we change the mode I of the Hamiltonian LSS, we can connect these solutions similar to [17, 16]. So, each time we change the switch configuration of the system, we can think of the system being re initialized at the current state. If we were in mode I 1 and switch to mode I 2 ,thecurrent state may however not be in V I2 .Thestatethen needs to jump. Hence, the solution to each switching ....
M. K. Camlibel, W. P. M. H. Heemels, and J. M. Schumacher. The nature of solutions to linear passive complementarity systems. In Proceedings of the 38th IEEE Conference on Decision and Control,volume 3, pages 3043--3048. IEEE, New York, NY, USA, 1999.
Approaches to Modelling, Analysis, and Control of.. - Boel, De Schutter.. (1999) Self-citation (Schumacher) (Correct)
....context of particular applications, such as applied mechanics and electrical network modelling. The idea of coupling complementarity conditions to a general dynamical system with external variables (8a) was rst proposed in [57] and has been worked out further in a number of publications including [12, 27 29, 31, 36, 58]; see also [59, Ch. 4] 5.2 Analysis Perhaps the most basic question that one can ask about a dynamical system is whether it has unique solutions which are de ned for all time. This question is not just of theoretical interest. If one writes a simulation model for a hybrid system and it turns ....
M.K. C amlbel, W.P.M.H. Heemels, and J.M. Schumacher, \The nature of solutions to linear passive complementarity systems," in Proceedings of the 38rd IEEE Conference on Decision and Control, Phoenix, Arizona, Dec. 1999.
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