Numerical algorithm for solving time‐fractional partial integrodifferential equations subject to initial and Dirichlet boundary conditions
By Omar Abu Arqub, M. Al‐Smadi. 2018
121 citations recorded by the source corpus.
Subfields: Applied Mathematics, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/743141658b2aca4212a0903b60ee7e65b73b2201
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In Applied Mathematics
- Nabil T. Shawagfeh
- Jagdev Singh
- Mohammed Alhodaly
- Omar Abu Arqub
- Zaid M. Odibat
- Shaher Momani
- Hossein Jafari
- Varsha Daftardar-Gejji
In Modeling and Simulation
- Nabil T. Shawagfeh
- Jagdev Singh
- Mohammed Alhodaly
- Omar Abu Arqub
- Shaher Momani
- Dumitru Băleanu
- Zaid M. Odibat
- Abdon Atangana
In Numerical Analysis
- Nabil T. Shawagfeh
- Omar Abu Arqub
- Jagdev Singh
- Mohammed Alhodaly
- Shaher Momani
- Zaid M. Odibat
- Dumitru Băleanu
- Hossein Jafari
Citations in the corpus
- Adaptation of kernel functions‐based approach with Atangana–Baleanu–Caputo distributed order derivative for solutions of fuzzy fractional Volterra and Fredholm integrodifferential equations (2021, methodology): “If z t ð Þ and ABC 0 D 1 ð Þ t z t ð Þ satisfy Equation (35), then z t ð Þ is said a γ2-fuzzy ABC solution of Equation (32).”
- Solving optimal control problems of Fredholm constraint optimality via the reproducing kernel Hilbert space method with error estimates and convergence analysis (2019, methodology): “Iterative and numeric schemes of the RKHSM have been modified and provided to handle the solutions behaviors by utilizing linear differential operator in Hilbert spaces.(26-48) In the sense of modern theoretical utilization, the pattern of this article is as follows:”