Results 271 to 280 of about 1,760,259 (342)
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2021
After introducing the Solow and Robinson-Crusoe models as examples of real business cycle models—analogous to the equations of motion in physics—we derive the Bellman equation to find a control law for a parameter that optimizes a performance measure.
Zhongjing Ma, Suli Zou
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After introducing the Solow and Robinson-Crusoe models as examples of real business cycle models—analogous to the equations of motion in physics—we derive the Bellman equation to find a control law for a parameter that optimizes a performance measure.
Zhongjing Ma, Suli Zou
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Theory and Practice of the Optimal Controllers
IFAC Proceedings Volumes, 1987Abstract This paper is a summary of our research work for seven years in applying the theory of optimal control to the excitation system of a generator (Optimal Excitation Controller, OEC). It analyzes problems of OEC by means of digital simulating and physical modelling.
Wang Zhonghong +3 more
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INTRODUCTION TO OPTIMAL CONTROL THEORY
Kybernetes, 1985Optimal Control theory is concerned with the problem of how to govern systems. Its purpose is to determine the best actions by which a given system can reach or maintain a particular state, these control actions being submitted to particular conditions called “constraints”.
Cherruault, Y., Gallego, J.
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Sufficient Conditions in Optimal Control Theory
International Economic Review, 1977During the last ten years or so a large number of papers in professional journals in economics dealing with dynamic optimization problems have been employing the modern version of the calculus of variations called optimal control theory. The central result in the theory is the well known Pontryagin maximum principle providing necessary conditions for ...
Seierstad, Atle, Sydsaeter, Knut
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Optimal control applications & methods, 2022
This article investigates the issue of optimal control and approximate controllability results for fractional integrodifferential evolution equations with infinite delay of r∈(1,2) in Banach space. In the beginning, we analyze approximate controllability
M. Mohan Raja +5 more
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This article investigates the issue of optimal control and approximate controllability results for fractional integrodifferential evolution equations with infinite delay of r∈(1,2) in Banach space. In the beginning, we analyze approximate controllability
M. Mohan Raja +5 more
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An optimal control theory for nonlinear optimization
Journal of Computational and Applied Mathematics, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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2018
Optimal Control Theory is reviewed in detail. We consider a dynamic system that operates between a specified initial time and a final time which may be specified or unspecified. Necessary conditions for a minimum cost functional are derived. Terminal constraints are considered. Pontryagin Minimum Principle is discussed.
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Optimal Control Theory is reviewed in detail. We consider a dynamic system that operates between a specified initial time and a final time which may be specified or unspecified. Necessary conditions for a minimum cost functional are derived. Terminal constraints are considered. Pontryagin Minimum Principle is discussed.
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1981
The theory of optimal control is one of the major areas of application of mathematics today. From its early inception to meet the demands of automatic control system design in engineering, it has grown steadily in scope and now has spread to many other far removed areas such as economics.
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The theory of optimal control is one of the major areas of application of mathematics today. From its early inception to meet the demands of automatic control system design in engineering, it has grown steadily in scope and now has spread to many other far removed areas such as economics.
openaire +1 more source