Mahmoud A. Zaky
Also known as: M. A. Zaky
National Research Centre
Research areas: Mathematics · Modeling and Simulation · Fractional Differential Equations Solutions · Numerical methods for differential equations · Differential Equations and Boundary Problems
About
Dr. Mahmoud is a Researcher in the Department of Applied Mathematics at the National Research Centre, Egypt. He received the Ph.D. (2018) in Numerical Analysis from Beni-Suef University and completed his postdoctoral work in Nazarbayev University, Kazakhstan. He worked as a Math Intermediate Instructor at University of Science and Technology in Zewail City. His research interests center around numerical analysis and scientific computing with an emphasis on the development, analysis, and implementation of numerical algorithms for solving differential and integral equations arising from different applications. Dr. Zaky has published more than 80 papers, 2 book chapters, and 8 registered computer programs. He has received numerous awards for his research including 2021 ISI Highly Cited Researcher by Thomson Reuters/Clarivate Analytics in the field of Mathematics, the best Ph.D. thesis in Egypt recognized by Beni-Suef University in 2018, the best M.Sc. thesis in Egypt recognized by Egyptian Mathematical Society in 2016, and the best Assistant Researcher award from the National Research Centre in 2016. He is serving as Editor of Applied Numerical Mathematics (Elsevier), Associate Editor of International Journal of Nonlinear Sciences and Numerical Simulation (De Gruyter), Editor of Computational Methods for Differential Equations, Editor of Plos one.
Employment
- 2012 - Present
Education
Education history is unavailable.
Projects & Funding
Projects & funding information is unavailable.
Publications (156)
- A computational approach for a class of third-kind nonlinear FIDEs based on piecewise ϕ-Jacobi cardinal functions Save
- An optimization-based approach for determining the diffusion coefficient in a nonlinear subdiffusion problem using noisy final-time data Save
- An arbitrary Lagrangian–Eulerian local discontinuous Galerkin method with implicit–explicit time discretization for nonlinear fourth-order problems on moving meshes Save
- An efficient approach based on piecewise shifted Chebyshev polynomials for nonlinear third-kind auto-convolution fractional integro-differential equations Save
- Numerical computation of a multi-term fractional anomalous solute transport model in the framework of a semi-analytic numerical method Save
- Discrete Chebyshev polynomials for two-dimensional fractional optimal control problems involving Caputo-Hadamard derivative Save
- Two-dimensional diagonalized finite difference/Legendre–Galerkin spectral method for multi-term time-fractional diffusion equations with delay Save
- A new adaptive spectral collocation method for tempered fractional differential equations with initial singularities Save
- A new endpoint-adaptive spectral method for nonlinear tempered fractional terminal value problems with non-smooth solutions Save
- Quantum amplitude estimation for Wright–Fisher parameter inference: Theoretical query complexity advantages conditional on efficient oracle construction Save
- Enhanced Implicit Euler Schemes for the Stochastic Allen–Cahn Equation via Quantum-Inspired Anharmonic, Coherent-State, and WKB Perturbative Refinements Save
- ψ -Jacobi functions method for multi-order fractional multi-dimensional optimal control problems involving ψ -Caputo derivative Save
- A numerical method for fractional optimal control problems with a third-kind Volterra-Fredholm integro-differential equation Save
- Fast and accurate high-order discretization of nonlinear fractional integro-differential equations in multi-dimensional settings Save
- An efficient physics-informed Kolmogorov–Arnold network approach for solving distributed order fractional differential equations Save
- A numerical method based on the piecewise Chebyshev cardinal functions for a class of third-kind nonlinear fractional integro-differential equations Save
- A Multidimensional Jacobi-Based Spectral Framework for 3D Time-Fractional Diffusion and Transport Equations Save
- A linearized two-dimensional Galerkin-L1 spectral method with diagonalization for time-fractional diffusion equations with delay Save
- A piecewise cardinal method for a class of third-kind fractional quadratic integro-differential equations involving Caputo tempered derivative Save
- Multi-operator iterative regularization framework for caputo-Hadamard fractional diffusion with environmental applications Save