Optimal boundary control of distributed systems involving dynamic boundary conditions.
Kerbal, S., Ahmed, N.U. (1998)
Mathematical Problems in Engineering
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Displaying similar documents to “Necessary conditions of optimality for infinite dimensional uncertain systems.”
Optimal boundary control of distributed systems involving dynamic boundary conditions.
Admissible relaxation in optimal control problems for infinite dimensional uncertain systems.
Ahmed, N.U., Xiang, X. (1992)
Journal of Applied Mathematics and Stochastic Analysis
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Optimal control of nonlinear second order evolution equations.
Ahmed, N.U., Kerbal, Sebti (1993)
Journal of Applied Mathematics and Stochastic Analysis
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On distributed parameter control systems in the abnormal case and in the case of nonoperator equality constraints.
Ledzewicz, Urszula (1993)
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Optimal initial functions of retarded control systems
Jong Yeoul Park, Jin-Mun Jeong, Young Chel Kwun (1996)
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Optimality conditions for systems driven by nonlinear evolution equations.
Papageorgiou, N. (1995)
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Optimal problem of cost function for the linear neutral systems.
Park, Jong Yeoul, Kang, Yong Han (2001)
International Journal of Mathematics and Mathematical Sciences
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The linear optimal control problem with variable endpoints.
Janković, Vladimir (1989)
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Forecast horizon in dynamic family of one-dimensional control problems
Ryszarda Rempała
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The forecast horizon is defined as a property of a class of functions. Some general existence conditions are derived. The results are applied to the process x(·) described by the differential equationẋ(t) = e(t,u(t)) - f(t,x(t)), ,where e, f are nonnegative and increasing in the second variable, and u(·) denotes a control variable.A cost functional is associated with the process and the control. The cost is characterized by three functions: g(t,u), h(t,x), k(x), and a time interval....
Relaxation of optimal control problems in -spaces
Nadir Arada (2001)
ESAIM: Control, Optimisation and Calculus of Variations
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We consider control problems governed by semilinear parabolic equations with pointwise state constraints and controls in an -space (). We construct a correct relaxed problem, prove some relaxation results, and derive necessary optimality conditions.