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Pontryagin's maximum principle for optimal impulsive control problemsA necessary optimality conditions in the form of Pontryagin's maximum principle for an impulsive

The pontryagin maximum principle and sufficient conditions for optimality in the L0 metricThe pontryagin maximum principle and sufficient conditions for optimality in the L0 metric

The pontryagin maximum principle and sufficient conditions for optimality in the L-0 MetricThe pontryagin maximum principle and sufficient conditions for optimality in the L-0 Metric

A simple 'finite approximations' proof of the Pontryagin maximum principle under reduced differentiability hypothesesTraditional proofs of the Pontryagin maximum principle (PMP) require the continuous

Pontryagin's maximum principle for constrained impulsive control problemsNecessary conditions in the form of Pontryagin's maximum principle are derived for impulsive

L. s. Pontryagin maximum principle for some optimal control problems by trajectories pencils. An importance problem in this field is proof of Pontryagin’s maximum principle. In the paper we continue

A remark on the continuity of the measure Lagrange multiplier in state constrained optimal control problemsThe article is focused on the necessary optimality condition in the form of Pontryagin's maximum

The Pontryagin maximum principle and sufficient optimality conditions for nonlinear problemsThe Pontryagin maximum principle and sufficient optimality conditions for nonlinear problems

Pontryagin Maximum Principle and Sufficient Optimality Conditions WITH RESPECT TO L 0 METRICPontryagin Maximum Principle and Sufficient Optimality Conditions WITH RESPECT TO L 0
Non-degenerate necessary optimality conditions for the optimal control problem with equality-type state constraints on the optimal trajectory, a non-degenerate Pontryagin Maximum Principle is proven. As a consequence

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