Derivative State Constrained Optimal <i>H</i><sub>2</sub> Control for Oscillatory Systems and its Application

dc.contributor.authorThanit Trisuwannawat
dc.contributor.authorKitti Tirasesth
dc.contributor.authorMichihiko Iida
dc.contributor.authorNoriyuki Komine
dc.contributor.authorYasuzumi Ochiai
dc.date.accessioned2025-07-21T05:46:59Z
dc.date.issued2000-01-01
dc.description.abstractThe optimal H2 control of oscillatory systems via the constraints of the derivatives of state variables is discussed and applied to a physical system in this paper. It is shown that the derivative state constrained optimal H2 control can be reduced into the standard optimal H2 control problem with modified controlled output equations. The solution to the modified standard problem has salient features for controlling oscillatory systems that have been a tough subject in state space as well as in classical frequency domain controls.The results obtained in the paper suggest the directions how to select the constraining weights in the standard state space control designs of oscillatory systems.The application of this approach to the control of a two-inertia resonance system is shown to demonstrate the proposed schemes.
dc.identifier.doi10.1541/ieejias.120.775
dc.identifier.urihttps://dspace.kmitl.ac.th/handle/123456789/148
dc.subjectDerivative (finance)
dc.subjectState-space representation
dc.subject.classificationModel Reduction and Neural Networks
dc.titleDerivative State Constrained Optimal <i>H</i><sub>2</sub> Control for Oscillatory Systems and its Application
dc.typeArticle

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