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فهرست نشریات دارای اعتبار وزارت علوم، تحقیقات و فناوری
پایگاه استنادی علوم جهان اسلام (ISC)

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Khalil, Hammad, Khan, Rahmat, Rashidi, M.. (1393). Brenstien polynomials and its application to fractional differential equation. سامانه مدیریت نشریات علمی, 3(1), 14-35.
Hammad Khalil; Rahmat Khan; M. Rashidi. "Brenstien polynomials and its application to fractional differential equation". سامانه مدیریت نشریات علمی, 3, 1, 1393, 14-35.
Khalil, Hammad, Khan, Rahmat, Rashidi, M.. (1393). 'Brenstien polynomials and its application to fractional differential equation', سامانه مدیریت نشریات علمی, 3(1), pp. 14-35.
Khalil, Hammad, Khan, Rahmat, Rashidi, M.. Brenstien polynomials and its application to fractional differential equation. سامانه مدیریت نشریات علمی, 1393; 3(1): 14-35.

Brenstien polynomials and its application to fractional differential equation

Computational Methods for Differential Equations
مقاله 7، دوره 3، شماره 1، فروردین 2015، صفحه 14-35    اصل مقاله (334.62 K)
نوع مقاله: Research Paper
نویسندگان
Hammad Khalil* 1؛ Rahmat Khan2؛ M. Rashidi3
1University of Malakand, KPK, Pakistan
2Dean Faculty of Science, Departement of Mathematics, University of Malakand, KPK, Pakistan
3Shanghai Key Lab of Vehicle Aerodynamics and Vehicle Thermal Management Systems, Tongji University. ENN-Tongji Clean Energy Institute of advanced studies, Shanghai, China
چکیده
The paper is devoted to the study of Brenstien Polynomials and development of some new operational matrices of fractional order integrations and derivatives. The operational matrices are used to convert fractional order differential equations to systems of algebraic equations. A simple scheme yielding accurate approximate solutions of the couple systems for fractional differential equations is developed. The scheme is designed such a way that it can be easily simulated with any computational software. The efficiency of proposed method verified by some test problems.
کلیدواژه‌ها
Brenstien polynomials,Coupled system؛ Fractional differential equations؛ operational matrices of integrations؛ Numerical simulations
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