2-Regularity and 2-Normality Conditions for Systems With Impulsive Controls

Natal'ya Pavlova

Displaying similar documents to “2-Regularity and 2-Normality Conditions for Systems With Impulsive Controls”

An abstract setting for differential Riccati equations in optimal control problems for hyperbolic/Petrowski-type P. D. E. s with boundary control and slightly smoothing observation.

Triggiani, R. (1996)

Abstract and Applied Analysis

Similarity:

Solvability for a class of abstract two-point boundary value problems derived from optimal control.

Wang, Lianwen (2007)

Boundary Value Problems [electronic only]

Similarity:

Duality for multiobjective variational control and multiobjective fractional variational control problems with pseudoinvexity.

Nahak, C. (2006)

Journal of Applied Mathematics and Stochastic Analysis

Similarity:

Optimal control of a system governed by Petrowsky type equation with an infinite number of variables

Wiesław Kotarski (1996)

Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica

Similarity:

Regularity of minimizers in optimal control

Torres, Delfim F. Marado

Similarity:

Control for the Sine-Gordon equation

Madalina Petcu, Roger Temam (2004)

ESAIM: Control, Optimisation and Calculus of Variations

Similarity:

In this article we apply the optimal and the robust control theory to the sine-Gordon equation. In our case the control is given by the boundary conditions and we work in a finite time horizon. We present at the beginning the optimal control problem and we derive a necessary condition of optimality and we continue by formulating a robust control problem for which existence and uniqueness of solutions are derived.

How to state necessary optimality conditions for control problems with deviating arguments?

Lassana Samassi, Rabah Tahraoui (2008)

ESAIM: Control, Optimisation and Calculus of Variations

Similarity:

The aim of this paper is to give a general idea to state optimality conditions of control problems in the following form: $inf_{(u, v) \in 𝒰_{a d}} \int_{0}^{1} f (t, u (θ_{v} (t)), u^{'} (t), v (t)) d t$ , (1) where $𝒰_{a d}$ is a set of admissible controls and $θ_{v}$ is the solution of the following equation: ${\frac{d θ (t)}{d t} = g (t, θ (t), v (t)), t \in [0, 1]$ ; $θ (0) = θ_{0}, θ (t) \in [0, 1] \forall t$ . (2). The results are nonlocal and new.

Necessary conditions in a problem of calculus of variations.

Janković, Vladimir (1989)

Publications de l'Institut Mathématique. Nouvelle Série

Similarity:

On distributed parameter control systems in the abnormal case and in the case of nonoperator equality constraints.

Ledzewicz, Urszula (1993)

Journal of Applied Mathematics and Stochastic Analysis

Similarity: