Time-Optimal Problem for Hyperbolic Systems with Control Constraints - Couverture souple

Shehata Mohammed

9783659719608: Time-Optimal Problem for Hyperbolic Systems with Control Constraints

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ISBN 10 : 3659719609 ISBN 13 : 9783659719608

Editeur : LAP Lambert Academic Publishing, 2015

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Peut-�tre le type de probl�me le plus largement �tudi� dans la th�orie math�matique du contr�le est le probl�me de contr�le � temps optimal �. Le but du contr�le dans ce probl�me est de transformer (ou de diriger) tout �tat initial y0 d'un syst�me dynamique en un �tat stationnaire souhait� (ou d'atteindre un ensemble cible K H) en un minimum de temps. c'est-�-dire que la fonction de co�t dans ce probl�me est le temps pendant lequel un syst�me passe � l'�tat souhait�. De tels probl�mes n'ont de signification physique que si des contraintes sont impos�es aux variables de contr�le � U H car sinon, trivialement, l'�tat souhait� pourrait �tre atteint en un temps z�ro par l'application de contr�les d'amplitude infinie.

Les informations fournies dans la section � Synopsis � peuvent faire r�f�rence � une autre �dition de ce titre.

�diteur: LAP Lambert Academic Publishing
Date d'�dition: 2015
Langue: anglais
ISBN 10: 3659719609
ISBN 13: 9783659719608
Reliure: Broch�
Nombre de pages: 112
Coordonn�es du fabricant: non disponible
Personne responsable: KreGa Onlinehandel GmbH
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Time-Optimal Problem for Hyperbolic Systems with Control Constraints

Mohammed Shehata

Edit� par LAP LAMBERT Academic Publishing Jun 2015, 2015

ISBN 10 : 3659719609 ISBN 13 : 9783659719608

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Taschenbuch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Perhaps the most widely studied type of problem in the mathematical theory of control is the 'time optimal' control problem. The aim of control in this problem is to transform(or steering) any initial state y0 of a dynamic system into a desired stationary state (or to hitting a target set K H ) in minimal time. i.e., the cost function in this problem is the time in which a system is driving to desired state. Such problems are physical meaningful only if constraints are imposed on the control variables u U H since otherwise, trivially, the desired state could be achieved in zero time by the application of controls of infinite amplitude. 112 pp. Englisch. N� de r�f. du vendeur 9783659719608

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Time-Optimal Problem for Hyperbolic Systems with Control Constraints

Mohammed Shehata

Edit� par LAP LAMBERT Academic Publishing, 2015

ISBN 10 : 3659719609 ISBN 13 : 9783659719608

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Time-Optimal Problem for Hyperbolic Systems with Control Constraints

Mohammed Shehata

Edit� par LAP LAMBERT Academic Publishing Jun 2015, 2015

ISBN 10 : 3659719609 ISBN 13 : 9783659719608

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Taschenbuch. Etat : Neu. This item is printed on demand - Print on Demand Titel. Neuware -Perhaps the most widely studied type of problem in the mathematical theory of control is the �time optimal� control problem. The aim of control in this problem is to transform(or steering) any initial state y0 of a dynamic system into a desired stationary state (or to hitting a target set K � H ) in minimal time. i.e., the cost function in this problem is the time in which a system is driving to desired state. Such problems are physical meaningful only if constraints are imposed on the control variables u � U � H since otherwise, trivially, the desired state could be achieved in zero time by the application of controls of infinite amplitude.Books on Demand GmbH, �berseering 33, 22297 Hamburg 112 pp. Englisch. N� de r�f. du vendeur 9783659719608

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Time-Optimal Problem for Hyperbolic Systems with Control Constraints

Mohammed Shehata

Edit� par LAP LAMBERT Academic Publishing, 2015

ISBN 10 : 3659719609 ISBN 13 : 9783659719608

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Taschenbuch. Etat : Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Perhaps the most widely studied type of problem in the mathematical theory of control is the 'time optimal' control problem. The aim of control in this problem is to transform(or steering) any initial state y0 of a dynamic system into a desired stationary state (or to hitting a target set K H ) in minimal time. i.e., the cost function in this problem is the time in which a system is driving to desired state. Such problems are physical meaningful only if constraints are imposed on the control variables u U H since otherwise, trivially, the desired state could be achieved in zero time by the application of controls of infinite amplitude. N� de r�f. du vendeur 9783659719608

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