When is a linear complementarity system controllable?

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Springer

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info:eu-repo/semantics/closedAccess

Özet

This paper deals with the controllability problem of a class of piecewise linear systems, known as linear complementarity, systems. it is well-known that checking certain controllability properties of very simple piecewise linear systems are undecidable problems. In an earlier paper, however, a complete characterization of the controllability of the so-called conewise linear systems has been achieved. By employing this characterization and exploiting the special structure of linear complementarity systems, we present a set of inequality-type conditions as necessary and sufficient conditions for their controllability. Our treatment is based on the ideas and the techniques from geometric control theory together with mathematical programming.

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Electromagnetism, Optics and Lasers Microwaves, RF and Optical Engineering, Circuits and Systems

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Complex Computing - Networks: Brain-Lile and Wave- Oriented Electrodynamic Algorithms

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104

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ÇAMLIBEL, M.K. (2006). When is a linear complementarity system controllable. In GÖKNAR, İ.C., SEVGİ, L. (eds). Complex Computing - Networks: Brain-Lile and Wave- Oriented Electrodynamic Algorithms, Volume, 104, pp. 315-323., Berlin, Springer. https://dx.doi.org/10.1007/3-540-30636-6_35.

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