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Optimal closed-loop control of timed EventGraphs in dioids.

, , , и . IEEE Trans. Automat. Contr., 48 (12): 2284-2287 (2003)

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Bertrand Hirl

Bertrand Gloddek

Joachim Bertrand

Bertrand Malmendier

Jessica Bertrand

 

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An algorithm for computing a neighborhood included in the attraction domain of an asymptotically stable point., , и . Commun. Nonlinear Sci. Numer. Simul., 21 (1-3): 181-189 (2015)Flow Control with (Min, +) Algebra., , и . ISoLA (1), том 6415 из Lecture Notes in Computer Science, стр. 184-197. Springer, (2010)Robust controller design for timed event graphs in dioids., , , и . ETFA (1), стр. 315-321. IEEE, (2003)Control of uncertain (max, +)-linear systems in order to decrease uncertainty., , и . WODES, стр. 400-405. International Federation of Automatic Control, (2010)Observer Design for $(, +)$ Linear Systems., , , и . IEEE Trans. Automat. Contr., 55 (2): 538-543 (2010)Output reference control for weight-balanced timed event graphs., , , и . CDC, стр. 4839-4846. IEEE, (2017)Observer-Based Controllers for Max-Plus Linear Systems., , , и . IEEE Trans. Automat. Contr., 62 (5): 2153-2165 (2017)Discrete-Event Systems in a Dioid Framework: Control Theory., , , , и . Control of Discrete-Event Systems, том 433 из Lecture Notes in Control and Information Sciences, Springer, (2013)Max-plus linear observer: Application to manufacturing systems., , , и . WODES, стр. 161-166. International Federation of Automatic Control, (2010)Event-Variant and Time-Variant (max,+) Systems., , , и . IEEE Trans. Autom. Control., 69 (2): 1045-1051 (февраля 2024)