Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systems

In present work, the problem of multiprogrammed stabilization of the equilibrium positions for a quasi-linear system is considered. The equilibrium positions are very important (from the viewpoint of dynamic object simulation) functioning regimes of any dynamic system. The multiprogrammed controls w...

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Main Author: Yakov A Shakhov
Format: Article
Language:English
Published: Samara State Technical University 2012-03-01
Series:Vestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki
Subjects:
Online Access:https://journals.eco-vector.com/1991-8615/article/viewFile/20898/17157
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author Yakov A Shakhov
author_facet Yakov A Shakhov
author_sort Yakov A Shakhov
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description In present work, the problem of multiprogrammed stabilization of the equilibrium positions for a quasi-linear system is considered. The equilibrium positions are very important (from the viewpoint of dynamic object simulation) functioning regimes of any dynamic system. The multiprogrammed controls which realized these regimes are constrained as the Hermits interpolating polynomials. In the paper, the theorem on sufficient conditions of the multiprogrammed stabilized control existence is proved and the illustrative example is given.
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spelling doaj.art-31595429e3ff4a8f907562424ca244182022-12-22T01:46:39ZengSamara State Technical UniversityVestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki1991-86152310-70812012-03-01161465118315Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systemsYakov A Shakhov0St. Petersburg State UniversityIn present work, the problem of multiprogrammed stabilization of the equilibrium positions for a quasi-linear system is considered. The equilibrium positions are very important (from the viewpoint of dynamic object simulation) functioning regimes of any dynamic system. The multiprogrammed controls which realized these regimes are constrained as the Hermits interpolating polynomials. In the paper, the theorem on sufficient conditions of the multiprogrammed stabilized control existence is proved and the illustrative example is given.https://journals.eco-vector.com/1991-8615/article/viewFile/20898/17157quasi-linear systemstabilizationmultiprogrammed controltime-invariant dynamic systemequilibrium position
spellingShingle Yakov A Shakhov
Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systems
Vestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki
quasi-linear system
stabilization
multiprogrammed control
time-invariant dynamic system
equilibrium position
title Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systems
title_full Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systems
title_fullStr Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systems
title_full_unstemmed Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systems
title_short Multiprogrammed stabilization of the equilibrium positions of the quasi-linear time-invariant systems
title_sort multiprogrammed stabilization of the equilibrium positions of the quasi linear time invariant systems
topic quasi-linear system
stabilization
multiprogrammed control
time-invariant dynamic system
equilibrium position
url https://journals.eco-vector.com/1991-8615/article/viewFile/20898/17157
work_keys_str_mv AT yakovashakhov multiprogrammedstabilizationoftheequilibriumpositionsofthequasilineartimeinvariantsystems