On Extremal Problems for Object Described by Nonlinear Operator Equations and Variational Inequalities. <br>Part I

Valeriy S. Melnik

doi:10.1615/JAutomatInfScien.v29.i6.40

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总编辑: Arkadiy A. Chikriy (open in a new tab)

副主编s: Vyacheslav F. Gubarev (open in a new tab) Yuriy P. Kondratenko (open in a new tab) Nonna V. Turovyerova (open in a new tab)

每年出版 12 期

ISSN 打印: 1064-2315

ISSN 在线: 2163-9337

Indexed in

On Extremal Problems for Object Described by Nonlinear Operator Equations and Variational Inequalities.
Part I

卷 29, 册 6, 1997, pp. 32-41

DOI: 10.1615/JAutomatInfScien.v29.i6.40

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Valeriy S. Melnik
Institute of Applied System Analysis of National Academy of Sciences of Ukraine and Ministry of Education and Science of Ukraine, Kiev

摘要

The paper develops a methodology for studying optimal control problems for objects that are described by nonlinear operator and operator-differential equations and inclusions and also by variational inequalities with control and phase constraints in Banach spaces.

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On Extremal Problems for Object Described by Nonlinear Operator Equations and Variational Inequalities. Part I

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On Extremal Problems for Object Described by Nonlinear Operator Equations and Variational Inequalities.
Part I