Titlebook: Stability of the Turnpike Phenomenon in Discrete-Time Optimal Control Problems; Alexander J. Zaslavski Book 2014 The Author 2014 approxima

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Glossy

Optimal Control Problems with Discounting,pike phenomenon under small perturbations of the objective function . and the set Ω in the case with discounting. The results of the chapter generalize the results obtained in [54] for the discounting case with a perturbation only on the objective function.

assail

Accolade

Book 2014ms without convexity (concavity) assumptions are examined in this book. In particular, the book focuses on the properties of approximate solutions which are independent of the length of the interval, for all sufficiently large intervals; these results apply to the so-called turnpike property of the

gentle

Hemiparesis

Optimal Control Problems with Nonsingleton Turnpikes,ce of objective functions. We show that the turnpike phenomenon is stable under perturbations of an objective function if the corresponding infinite horizon optimal control problem possesses an asymptotic turnpike property.

野蛮

Introduction,s has recently been a rapidly growing area of research. See, for example, [3, 4, 7–11, 13, 14, 16, 18–22, 25, 27, 32–34, 36, 44, 45, 52, 55] and the references mentioned therein. These problems arise in engineering [1, 23, 57], in models of economic growth [2, 5, 12, 13, 17, 22, 26, 31, 35, 38, 39,

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学术讨论会

Optimal Control Problems with Discounting,ace of states . and with a singleton turnpike. These problems are described by a nonempty closed set . which determines a class of admissible trajectories (programs) and by a bounded upper semicontinuous objective function . which determines an optimality criterion. We show the stability of the turn

browbeat

Optimal Control Problems with Nonsingleton Turnpikes,with nonsingleton turnpikes and with a compact metric space of states. This class of optimal control problems is identified with a complete metric space of objective functions. We show that the turnpike phenomenon is stable under perturbations of an objective function if the corresponding infinite h