Maximum Principle for Solution of Biharmonic Equation in The Ball

The intention of this paper is to estimate the biharmonic equation  on a bounded domain  in the space for  with the boundary condition: where we made a function  that equivalent the solution of biharmonic equation:   by using  and applying the principle of the maximum and minimum value, we...

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Main Authors: عبد الباسط يونسو, إبراهيم حنونه
Format: Article
Language:Arabic
Published: Tishreen University 2019-07-01
Series:مجلة جامعة تشرين للبحوث والدراسات العلمية، سلسلة العلوم الأساسية
Online Access:http://journal.tishreen.edu.sy/index.php/bassnc/article/view/8825
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author عبد الباسط يونسو
إبراهيم حنونه
author_facet عبد الباسط يونسو
إبراهيم حنونه
author_sort عبد الباسط يونسو
collection DOAJ
description The intention of this paper is to estimate the biharmonic equation  on a bounded domain  in the space for  with the boundary condition: where we made a function  that equivalent the solution of biharmonic equation:   by using  and applying the principle of the maximum and minimum value, we can estimate the solution of biharmonic equation through the boundary value  : where  is a continuous function ,  Laplace operator ,  biharmonic operator ,  is the boundary of the domain   ,   is the derivative for the outward rhyming on the boundary of ,  , and  is Nabla’s operator.    
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spelling doaj.art-1d20486c285f409ab18e947eb5b5a28f2023-12-03T13:38:37ZaraTishreen Universityمجلة جامعة تشرين للبحوث والدراسات العلمية، سلسلة العلوم الأساسية2079-30572663-42522019-07-01413Maximum Principle for Solution of Biharmonic Equation in The Ballعبد الباسط يونسوإبراهيم حنونه The intention of this paper is to estimate the biharmonic equation  on a bounded domain  in the space for  with the boundary condition: where we made a function  that equivalent the solution of biharmonic equation:   by using  and applying the principle of the maximum and minimum value, we can estimate the solution of biharmonic equation through the boundary value  : where  is a continuous function ,  Laplace operator ,  biharmonic operator ,  is the boundary of the domain   ,   is the derivative for the outward rhyming on the boundary of ,  , and  is Nabla’s operator.     http://journal.tishreen.edu.sy/index.php/bassnc/article/view/8825
spellingShingle عبد الباسط يونسو
إبراهيم حنونه
Maximum Principle for Solution of Biharmonic Equation in The Ball
مجلة جامعة تشرين للبحوث والدراسات العلمية، سلسلة العلوم الأساسية
title Maximum Principle for Solution of Biharmonic Equation in The Ball
title_full Maximum Principle for Solution of Biharmonic Equation in The Ball
title_fullStr Maximum Principle for Solution of Biharmonic Equation in The Ball
title_full_unstemmed Maximum Principle for Solution of Biharmonic Equation in The Ball
title_short Maximum Principle for Solution of Biharmonic Equation in The Ball
title_sort maximum principle for solution of biharmonic equation in the ball
url http://journal.tishreen.edu.sy/index.php/bassnc/article/view/8825
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