Uniqueness of the optimal control for a Lotka-Volterra control problem with a large crowding effect

J. L. Gámez; J. A. Montero

Displaying similar documents to “Uniqueness of the optimal control for a Lotka-Volterra control problem with a large crowding effect”

Uniqueness of optimal trajectories for non-linear control systems

A. Pliś (1975)

Annales Polonici Mathematici

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Existence of optimal nonanticipating controls in piecewise deterministic control problems

Atle Seierstad (2013)

ESAIM: Control, Optimisation and Calculus of Variations

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Optimal nonanticipating controls are shown to exist in nonautonomous piecewise deterministic control problems with hard terminal restrictions. The assumptions needed are completely analogous to those needed to obtain optimal controls in deterministic control problems. The proof is based on well-known results on existence of deterministic optimal controls.

Uniqueness of the optimal control for a Lokta-Volterra control problem with a large crowding effect

J. L. Gamez, J. A. Montero (2010)

ESAIM: Control, Optimisation and Calculus of Variations

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Uniqueness of the optimal control is obtained by assuming certain conditions on the crowding effect of the species. Moreover, an approximation procedure for the unique optimal control is developed.

Some Applications of Optimal Control Theory of Distributed Systems

Alfredo Bermudez (2010)

ESAIM: Control, Optimisation and Calculus of Variations

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In this paper we present some applications of the J.-L. Lions' optimal control theory to real life problems in engineering and environmental sciences. More precisely, we deal with the following three problems: sterilization of canned foods, optimal management of waste-water treatment plants and noise control

Switchings of optimal controls and the equation $y^{(4)} + {| y |}^{α} s i g n y = 0$ , $0 < α < 1$

Pavol Brunovský, John J. Mallet-Paret (1985)

Časopis pro pěstování matematiky

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Displaying similar documents to “Uniqueness of the optimal control for a Lotka-Volterra control problem with a large crowding effect”

Uniqueness of optimal trajectories for non-linear control systems

Existence of optimal nonanticipating controls in piecewise deterministic control problems

Uniqueness of the optimal control for a Lokta-Volterra control problem with a large crowding effect

Some Applications of Optimal Control Theory of Distributed Systems

Switchings of optimal controls and the equation y ( 4 ) + | y | α s i g n y = 0 , 0 < α < 1

Switchings of optimal controls and the equation $y^{(4)} + {| y |}^{α} s i g n y = 0$ , $0 < α < 1$