The article is focused on the necessary optimality condition in the form of Pontryagin's maximum principle for state constrained problems. A certain refinement to these conditions is made. More specifically, it has been noted that the measure-multiplier from the maximum principle is continuous under the regularity conditions imposed in [1]. The continuity of the measure-multiplier appears to be highly relevant for numerical implementations in the framework of indirect computational approach. © 2018 IEEE
We discuss first order optimality conditions for state constrained optimal control problems. Our con...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
The continuity of the Lagrange multiplier μ(t) from the maximum principle for control problems with ...
The continuity of the Lagrange multiplier μ(t) from the maximum principle for control problems with ...
We study the Pontryagin maximum principle for an optimal control problem with state constraints. We ...
We study the Pontryagin maximum principle for an optimal control problem with state constraints. We ...
Properties of Lagrange multipliers from the Pontryagin maximum principle for problems with state con...
State constrained optimal control problems represent severe analytical and numerical challenges. It ...
Lagrange multipliers for distributed parameter systems with mixed control-state constraints may exhi...
AbstractIt is well known that a form of the Pontryagin maximum principle applies to optimal control ...
AbstractTraditional proofs of the Pontryagin Maximum Principle (PMP) require the continuous differen...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
We discuss first order optimality conditions for state constrained optimal control problems. Our con...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
The continuity of the Lagrange multiplier μ(t) from the maximum principle for control problems with ...
The continuity of the Lagrange multiplier μ(t) from the maximum principle for control problems with ...
We study the Pontryagin maximum principle for an optimal control problem with state constraints. We ...
We study the Pontryagin maximum principle for an optimal control problem with state constraints. We ...
Properties of Lagrange multipliers from the Pontryagin maximum principle for problems with state con...
State constrained optimal control problems represent severe analytical and numerical challenges. It ...
Lagrange multipliers for distributed parameter systems with mixed control-state constraints may exhi...
AbstractIt is well known that a form of the Pontryagin maximum principle applies to optimal control ...
AbstractTraditional proofs of the Pontryagin Maximum Principle (PMP) require the continuous differen...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
We discuss first order optimality conditions for state constrained optimal control problems. Our con...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...
In this article, we state and prove first- and second-order necessary conditions in Pontryagin form ...