Results 211 to 220 of about 411,366 (267)
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1997
In the present section we study optimization problems for elastic plates with obstacles. An optimal distribution of external forces is attained via the minimization of a functional which depends on the plate displacement. Therefore, the right-hand side of the variational inequality describing the displacement of an elastic plate with an obstacle loaded
A. M. Khludnev, J. Sokolowski
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In the present section we study optimization problems for elastic plates with obstacles. An optimal distribution of external forces is attained via the minimization of a functional which depends on the plate displacement. Therefore, the right-hand side of the variational inequality describing the displacement of an elastic plate with an obstacle loaded
A. M. Khludnev, J. Sokolowski
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OPTIMAL CONTROL ON RELIABILITY PROBLEMS
Far East Journal of Dynamical Systems, 2018Summary: Our basic problem is that of an optimal control whose Bolza payoff is the sum between a simple integral and a function of the initial and final events whose evolution ODE is a reliability flow. The original results include: (i) a list of payoffs with reliability sense, (ii) optimal value of mean time to failure functional constrained by ...
Udrişte, Constantin +2 more
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2004
Consider a control system of the form $$\dot q = fu(q),q \in M,u \in U \subset {R^m}.$$ (10.1) Here M is, as usual, a smooth manifold, and U an arbitrary subset of ℝm. For the right-hand side of the control system, we suppose that: $$q \mapsto fu(q)$$ (10.2) is a smooth vector field on M for any fixed u ∈ U, $$(q,u) \mapsto {f_u}
Andrei A. Agrachev, Yuri L. Sachkov
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Consider a control system of the form $$\dot q = fu(q),q \in M,u \in U \subset {R^m}.$$ (10.1) Here M is, as usual, a smooth manifold, and U an arbitrary subset of ℝm. For the right-hand side of the control system, we suppose that: $$q \mapsto fu(q)$$ (10.2) is a smooth vector field on M for any fixed u ∈ U, $$(q,u) \mapsto {f_u}
Andrei A. Agrachev, Yuri L. Sachkov
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Optimal Control Problems with Disorder
Automation and Remote Control, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Belyavskii, G. I. +2 more
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Degenerate problems of optimal control. II
Automation and Remote Control, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gurman, V. I., Kang, Ni Ming
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Infinite Dimensional Parametric Optimal Control Problems
Mathematische Nachrichten, 1993AbstractIn this paper we study parametric optimal control problems monitored by nonlinear evolution equations. The parameter appears in all the data, including the nonlinear operator. First we show that for every value of the parameter, the optimal control problem has a solution.
Aizicovici, Sergiu +1 more
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Conversion of optimal control problems into parameter optimization problems
Guidance, Navigation, and Control Conference, 1996Summary: Several methods exist for converting optimal control problems into parameter optimization problems, and they are categorized by the unknowns of the parameter optimization problem, the numerical integration technique, and the order of the integration technique.
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1984
This book is mainly concerned with static optimization problems and mathematical programming problems. Only a few sections of Chapter IX (Tangent methods), and Chapter XI (Dynamic economic models) were concerned with dynamic control problems.
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This book is mainly concerned with static optimization problems and mathematical programming problems. Only a few sections of Chapter IX (Tangent methods), and Chapter XI (Dynamic economic models) were concerned with dynamic control problems.
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Discretization of Optimal Control Problems
2011Solutions to optimization problems with pde constraints inherit special properties; the associated state solves the pde which in the optimization problem takes the role of a equality constraint, and this state together with the associated control solves an optimization problem, i.e., together with multipliers satisfies first- and second-order necessary
Hinze, Michael, Rösch, Arnd
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Optimal obstacle control problem
Applied Mathematics and Mechanics, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhu, Li, Li, Xiu-Hua, Guo, Xing-Ming
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