A Posteriori Error Estimates For Elliptic Partial Differential Equations In The Finite Element Method

الموضوعات

علوم بحتة وطبيعية

الملخص

In the present thesis we study the a posteriori error estimates for differential equations in the finite element method to the approximate solution in the employed triangulation. For this purpose,we firstly discuss the general theory of the finite element method dimensions: the formulation for general differential essence, numerical solutions differential equations are provided using the Matlab software.A posteriori error estimator is a quantity which bounds or approximates and can be computed from the knowledge of numerical solution data. The advantage of any a posteriori error estimator is to estimate and ideally bounds for the solution error in a specified norm orin a functional of interest if the problem data and the finite element available. To achieve our goal, required basic concepts to error estimates for the finite element solution of an elliptic equation are reviewed. We give the basic ideas to establish estimates for the energy norm as well as goal-oriented error estimates.Moreover, a posteriori error estimates for general in more details

روابط وملفات

التعريف والنوع

رقم الوثيقة

eefe7bc2-5a80-4b1d-bb35-6eb42bfb7a2b

رقم العقد

0

نوع الوسائط

Crawler

نوع المحتوى

الرسائل العلمية

صيغة المصدر

رسائل ماجيستير

نوع الملف

pdf text

أسماء الملفات

1819947_1.pdf

بيانات النشر

ألقاب المؤلفين

[{"name_ar":"Hasan Almanasreh","title_ar":"اشراف","title_en":"Supervision"},{"name_ar":"Manar Jafar Wazwaz","title_ar":"اعداد","title_en":"Preparation"}]

اللغة

English

المصدر والدورية

اسم المصدر

A Posteriori Error Estimates For Elliptic Partial Differential Equations In The Finite Element Method

المحتوى والصفحات

عدد الصفحات

0

كلمات الباحثين

Differential Equations, Mathematics Partial, Pure Sciene

إشراف وإعداد

الإشراف

Hasan Almanasreh

الإعداد

Manar Jafar Wazwaz

الاقتباسات الببليوغرافية