An integral operational matrix based on Jacobi polynomials for solving fractional-order differential equations

By Saeed Kazem. 2013

100 citations recorded by the source corpus.

Subfields: Control and Systems Engineering, Modeling and Simulation, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/6d18c1b9d52e7f04f53d8c84d49b37639c2a3814

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Control and Systems Engineering

1. Eid H. Doha
2. Osman Rasit Isik
3. Mohammed Hamed Alshbool
4. Muhammad Mahmoud Alsuyuti
5. S. Ezz‐Eldien
6. A. Sami Bataineh
7. Ishak Hashim
8. Dumitru Băleanu

In Modeling and Simulation

1. Dumitru Băleanu
2. Ali H. Bhrawy
3. S. Ezz‐Eldien
4. Eid H. Doha
5. A. Sami Bataineh
6. Osman Rasit Isik
7. Mohammed Hamed Alshbool
8. Muhammad Mahmoud Alsuyuti

In Numerical Analysis

1. Dumitru Băleanu
2. Ali H. Bhrawy
3. S. Ezz‐Eldien
4. Eid H. Doha
5. A. Sami Bataineh
6. Osman Rasit Isik
7. Mohammed Hamed Alshbool
8. Muhammad Mahmoud Alsuyuti

Citations in the corpus

• Modified Galerkin algorithm for solving multitype fractional differential equations (2019, methodology): “l=0 αl l! xl, (26) then Equation 10 governed by (25) is equivalent to the following modified problem: Dn U(x) + n−1 ∑”
• Solution of fractional-order differential equations based on the operational matrices of new fractional Bernstein functions (2017, methodology): “, 2010), Jacobi operational matrix method (Kazem, 2013), Variational iteration method (Odibat and Momani, 2006), Legendre functions method (Kazem et al.”