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Approximation solution of volterra integral equation using adomian decomposition method
Other Title(s)
حل تقريبي لمعادلة فولتيرا التكاملية باستخدام طريقة ادموند الانحلالية
Author
Source
Engineering and Technology Journal
Issue
Vol. 27, Issue 05 (30 Apr. 2009), pp.886-890, 5 p.
Publisher
Publication Date
2009-04-30
Country of Publication
Iraq
No. of Pages
5
Main Subjects
Topics
Abstract AR
في هذا البحث استخدمت طريقة الانحلال لإيجاد حل تقريبي لمعادلة فولتيرة التكاملية من النوع الثاني.
و الحل في هذه الطريقة يكون دالة تمثل مجموع متسلسلة غير محددة تتقارب إلى الحل.
كما أن طريقة أدموند الانحلالية هي طريقة لحل المعادلات التكاملية الخطية و غير الخطية.
و المثال المطبق يوضح هذه الطريقة.
Abstract EN
In this paper, Adomian Decomposition method has been used to find the approximation solution for the linear Volterra integral equation of the second kind.
In this method the solution of a functional equation is considered as the sum of an infinite series usually converging to the solution, and the Adomian decomposition method is also used to solve linear integral equation.
Finally, numerical example are prepared to illustrate these considerations.
American Psychological Association (APA)
al-Zubaydi, Khawlah A.. 2009. Approximation solution of volterra integral equation using adomian decomposition method. Engineering and Technology Journal،Vol. 27, no. 05, pp.886-890.
https://search.emarefa.net/detail/BIM-49581
Modern Language Association (MLA)
al-Zubaydi, Khawlah A.. Approximation solution of volterra integral equation using adomian decomposition method. Engineering and Technology Journal Vol. 27, no. 05 (2009), pp.886-890.
https://search.emarefa.net/detail/BIM-49581
American Medical Association (AMA)
al-Zubaydi, Khawlah A.. Approximation solution of volterra integral equation using adomian decomposition method. Engineering and Technology Journal. 2009. Vol. 27, no. 05, pp.886-890.
https://search.emarefa.net/detail/BIM-49581
Data Type
Journal Articles
Language
English
Notes
Includes bibliographical references : p. 889
Record ID
BIM-49581