Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices

The general solutions of linear boundary-value problems for systems of ordinary differential equations under pulse influence are constructed by using semireciprocal matrices and the generalized Green matrix.

Збережено в:
Бібліографічні деталі
Дата:1993
Автори: Karandzhulov, L. I., Каранджулов, Л. І.
Формат: Стаття
Мова:Українська
Англійська
Опубліковано: Institute of Mathematics, NAS of Ukraine 1993
Онлайн доступ:https://umj.imath.kiev.ua/index.php/umj/article/view/5850
Теги: Додати тег
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Назва журналу:Ukrains’kyi Matematychnyi Zhurnal
Завантажити файл: Pdf

Репозитарії

Ukrains’kyi Matematychnyi Zhurnal
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author Karandzhulov, L. I.
Каранджулов, Л. І.
author_facet Karandzhulov, L. I.
Каранджулов, Л. І.
author_sort Karandzhulov, L. I.
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datestamp_date 2020-03-19T09:19:18Z
description The general solutions of linear boundary-value problems for systems of ordinary differential equations under pulse influence are constructed by using semireciprocal matrices and the generalized Green matrix.
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spelling umjimathkievua-article-58502020-03-19T09:19:18Z Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices Структура общего решения краевых задач обыкновенных дифференциальных уравнений с импульсным воздействием с помощью полуобратных матриц Karandzhulov, L. I. Каранджулов, Л. І. The general solutions of linear boundary-value problems for systems of ordinary differential equations under pulse influence are constructed by using semireciprocal matrices and the generalized Green matrix. За допомогою напівобернених матриць та узагальненої матриці Гріна побудовано загальний розв’язок лінійних крайових систем звичайних диференціальних рівнянь з імпульсною дією. Institute of Mathematics, NAS of Ukraine 1993-05-25 Article Article application/pdf https://umj.imath.kiev.ua/index.php/umj/article/view/5850 Ukrains’kyi Matematychnyi Zhurnal; Vol. 45 No. 5 (1993); 616–625 Український математичний журнал; Том 45 № 5 (1993); 616–625 1027-3190 uk en https://umj.imath.kiev.ua/index.php/umj/article/view/5850/8383 https://umj.imath.kiev.ua/index.php/umj/article/view/5850/8384 Copyright (c) 1993 Karandzhulov L. I.
spellingShingle Karandzhulov, L. I.
Каранджулов, Л. І.
Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices
title Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices
title_alt Структура общего решения краевых задач обыкновенных дифференциальных уравнений с импульсным воздействием с помощью полуобратных матриц
title_full Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices
title_fullStr Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices
title_full_unstemmed Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices
title_short Structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices
title_sort structure of the general solutions to boundary-value problems for ordinary differential equations under pulse influence studied by using semireciprocal matrices
url https://umj.imath.kiev.ua/index.php/umj/article/view/5850
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AT karandžulovlí structureofthegeneralsolutionstoboundaryvalueproblemsforordinarydifferentialequationsunderpulseinfluencestudiedbyusingsemireciprocalmatrices
AT karandzhulovli strukturaobŝegorešeniâkraevyhzadačobyknovennyhdifferencialʹnyhuravnenijsimpulʹsnymvozdejstviemspomoŝʹûpoluobratnyhmatric
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