ندوات الرياضيات التطبيقية :
تنظم اللجنة العلمية شعبة "الرياضيات التطبيقية" بقسم الرياضيات والاحصاء سلسلة من المحاضرات العلمية وذلك كل يوم ثلاثاء بداية من 13 اكتوبر 2015 في تمام الساعة الحادية العشر صباحاً. أول محاضرة سيقدمها الدكتور محمد الأمين محمد علي عابدون تحت عنوان:
First Integral Method for Nonlinear PDE
Abstract
The first integral method is a powerful method for the computation of exact traveling wave solutions. This method is one of the most direct and effective algebraic method for finding exact solutions of nonlinear PDEs. The first method has many advantages including the avoidance of great deal of complicated and tedious calculations resulting in more exact and explicit traveling solitary solutions with high a accuracy.In the pioneer work [1,2], the first integral method for a reliable treatment of the nonlinear PDEs is introduced. Many of the well known PDEs can be reduced to a general form that can be easily solved using the first integral methods. Such PDEs include but not limited to the modified kdv equation, the medium equation (MEW), the negative order kdv equation, Duffing-Sokolv equation, nonlinear fractional Kellin-Gordon equation, etc
References
- Z.S. Feng, the first integral method to study the Burgers-Korteweg-devices equations, J. Phys. A., 35, 334-343, 2002
- Z.S. Feng, the first integral method to study the Burgers-Korteweg-devices equations, J. Phys. A., 35, 334-343, 200
