Bernoulli wavelet operational matrix of fractional order integration and its applications in solving the fractional order differential equations
By Elham Keshavarz, Yadollah Ordokhani, Mohsen Razzaghi. 2014
213 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/dd3cf8b58e956b96013e75347476106f8802fb20
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In Control and Systems Engineering
- Yadollah Ordokhani
- Mohsen Razzaghi
- Parisa Rahimkhani
- Elham Keshavarz
- Esmail Babolian
- Somayeh Mashayekhi
- Sedigheh Sabermahani
- Abdulnasir Isah
In Modeling and Simulation
- Yadollah Ordokhani
- Parisa Rahimkhani
- Mohsen Razzaghi
- Esmail Babolian
- Elham Keshavarz
- Somayeh Mashayekhi
- Sedigheh Sabermahani
- Saeed Sohrabi
In Numerical Analysis
- Yadollah Ordokhani
- Parisa Rahimkhani
- Mohsen Razzaghi
- Esmail Babolian
- Elham Keshavarz
- Somayeh Mashayekhi
- Sedigheh Sabermahani
- Abdulnasir Isah
Citations in the corpus
- A numerical solution for fractional optimal control problems via Bernoulli polynomials (2016, methodology): “Among orthogonal polynomials, the Legendre polynomials is computationally more effective (Haddadi et al., 2012; Keshavarz et al., 2014).”
- A numerical scheme based on Bernoulli wavelets and collocation method for solving fractional partial differential equations with Dirichlet boundary conditions (2018, background): “They are defined on the interval [0, 1) by [46, 48]”
- A review of operational matrices and spectral techniques for fractional calculus (2015, unknown): “and infinite intervals [36–47].”
- An efficient approximate method for solving delay fractional optimal control problems (2016, background): “The vector A is given by [17] AT = FTD−1, (12) where D=〈Bα, Bα〉= ∫ 1”