Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities

The purpose of this paper is to investigate an operator version of Tikhonov regularization for a class of ill-posed variational inequalities under arbitrary perturbation operators. Aspects of convergence rate and finite-dimensional approximations are considered. An example in the theory of generaliz...

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Datum:1997
Hauptverfasser: Nguen, Byong, Нгуєн, Бионг
Format: Artikel
Sprache:Englisch
Veröffentlicht: Institute of Mathematics, NAS of Ukraine 1997
Online Zugang:https://umj.imath.kiev.ua/index.php/umj/article/view/5043
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Назва журналу:Ukrains’kyi Matematychnyi Zhurnal
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Ukrains’kyi Matematychnyi Zhurnal
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author Nguen, Byong
Нгуєн, Бионг
author_facet Nguen, Byong
Нгуєн, Бионг
author_sort Nguen, Byong
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datestamp_date 2020-03-18T21:23:40Z
description The purpose of this paper is to investigate an operator version of Tikhonov regularization for a class of ill-posed variational inequalities under arbitrary perturbation operators. Aspects of convergence rate and finite-dimensional approximations are considered. An example in the theory of generalized eigenvectors is given for illustration.
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spelling umjimathkievua-article-50432020-03-18T21:23:40Z Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities Nguen, Byong Нгуєн, Бионг The purpose of this paper is to investigate an operator version of Tikhonov regularization for a class of ill-posed variational inequalities under arbitrary perturbation operators. Aspects of convergence rate and finite-dimensional approximations are considered. An example in the theory of generalized eigenvectors is given for illustration. The purpose of this paper is to investigate an operator version of Tikhonov regularization for a class of ill-posed variational inequalities under arbitrary perturbation operators. Aspects of convergence rate and finite-dimensional approximations are considered. An example in the theory of generalized eigenvectors is given for illustration. Institute of Mathematics, NAS of Ukraine 1997-05-25 Article Article application/pdf https://umj.imath.kiev.ua/index.php/umj/article/view/5043 Ukrains’kyi Matematychnyi Zhurnal; Vol. 49 No. 5 (1997); 629–637 Український математичний журнал; Том 49 № 5 (1997); 629–637 1027-3190 en https://umj.imath.kiev.ua/index.php/umj/article/view/5043/6783 https://umj.imath.kiev.ua/index.php/umj/article/view/5043/6784 Copyright (c) 1997 Nguen Byong
spellingShingle Nguen, Byong
Нгуєн, Бионг
Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
title Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
title_alt Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
title_full Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
title_fullStr Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
title_full_unstemmed Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
title_short Convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
title_sort convergence rates and finite-dimensional approximation for a class of ill-posed variational inequalities
url https://umj.imath.kiev.ua/index.php/umj/article/view/5043
work_keys_str_mv AT nguenbyong convergenceratesandfinitedimensionalapproximationforaclassofillposedvariationalinequalities
AT nguênbiong convergenceratesandfinitedimensionalapproximationforaclassofillposedvariationalinequalities