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Methods of solving of the optimal stabilization problem for stationary smooth control systems. Part I

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dc.contributor.author KONDRAT’EV, G.
dc.contributor.author BALABANOV, A.
dc.date.accessioned 2022-02-28T11:22:48Z
dc.date.available 2022-02-28T11:22:48Z
dc.date.issued 1999
dc.identifier.citation KONDRAT’EV, G., BALABANOV, A. Methods of solving of the optimal stabilization problem for stationary smooth control systems. Part I. In: Computer Science Journal of Moldova, 1999, V. 7, N. 2(20), pp. 180-205. ISSN 1561-4042. en_US
dc.identifier.issn 1561-4042
dc.identifier.uri http://repository.utm.md/handle/5014/19493
dc.identifier.uri https://doaj.org/article/0008d96af42b4c65831dc1c0b7cc882b
dc.description.abstract In this article some ideas of Hamilton mechanics and differential-algebraic Geometry are used to exact definition of the potential function (Bellman-Lyapunov function) in the optimal stabilization problem of smooth finite-dimensional systems. en_US
dc.language.iso en en_US
dc.publisher Institute of Mathematics and Computer Science of the Academy of Sciences of Moldova en_US
dc.rights Attribution-NonCommercial-NoDerivs 3.0 United States *
dc.subject smooth control systems en_US
dc.subject control systems en_US
dc.title Methods of solving of the optimal stabilization problem for stationary smooth control systems. Part I en_US
dc.type Article en_US


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