A. M. Nagy

1.0k total citations
40 papers, 830 citations indexed

About

A. M. Nagy is a scholar working on Modeling and Simulation, Numerical Analysis and Applied Mathematics. According to data from OpenAlex, A. M. Nagy has authored 40 papers receiving a total of 830 indexed citations (citations by other indexed papers that have themselves been cited), including 36 papers in Modeling and Simulation, 23 papers in Numerical Analysis and 14 papers in Applied Mathematics. Recurrent topics in A. M. Nagy's work include Fractional Differential Equations Solutions (36 papers), Nonlinear Differential Equations Analysis (13 papers) and Differential Equations and Numerical Methods (10 papers). A. M. Nagy is often cited by papers focused on Fractional Differential Equations Solutions (36 papers), Nonlinear Differential Equations Analysis (13 papers) and Differential Equations and Numerical Methods (10 papers). A. M. Nagy collaborates with scholars based in Egypt, Kuwait and Saudi Arabia. A. M. Nagy's co-authors include N. H. Sweilam, Adel A. El‐Sayed, Abdellatif Ben Makhlouf, M. M. Khader, Omar Naifar, Manh Tuan Hoang, A‎. ‎M‎. ‎A‎. El-Sayed, Assaad Jmal, Sumati Kumari Panda and Mohamed Ali Hammami and has published in prestigious journals such as Scientific Reports, Physics Letters A and Chaos Solitons & Fractals.

In The Last Decade

A. M. Nagy

39 papers receiving 776 citations

Peers — A (Enhanced Table)

Peers by citation overlap · career bar shows stage (early→late) cites · hero ref

Name h Career Trend Papers Cites
A. M. Nagy Egypt 16 636 405 234 183 148 40 830
Babak Shiri China 22 899 1.4× 448 1.1× 508 2.2× 186 1.0× 155 1.0× 43 1.2k
Hammad Khalil Pakistan 15 616 1.0× 356 0.9× 319 1.4× 168 0.9× 51 0.3× 35 754
V. F. Morales‐Delgado Mexico 15 774 1.2× 314 0.8× 242 1.0× 253 1.4× 184 1.2× 22 898
R.M. Ganji Iran 15 703 1.1× 450 1.1× 252 1.1× 176 1.0× 80 0.5× 22 784
Yu. Luchko Germany 6 508 0.8× 271 0.7× 133 0.6× 101 0.6× 97 0.7× 8 602
Behrouz Parsa Moghaddam Iran 23 1.1k 1.7× 711 1.8× 340 1.5× 261 1.4× 285 1.9× 58 1.3k
M.A. Taneco-Hernández Mexico 15 542 0.9× 210 0.5× 159 0.7× 181 1.0× 143 1.0× 29 638
Xuan Zhao China 16 610 1.0× 503 1.2× 120 0.5× 179 1.0× 72 0.5× 59 965
Adel A. El‐Sayed Egypt 14 507 0.8× 324 0.8× 195 0.8× 174 1.0× 88 0.6× 22 674
Bohdan Datsko Ukraine 15 639 1.0× 273 0.7× 274 1.2× 146 0.8× 94 0.6× 35 781

Countries citing papers authored by A. M. Nagy

Since Specialization
Citations

This map shows the geographic impact of A. M. Nagy's research. It shows the number of citations coming from papers published by authors working in each country. You can also color the map by specialization and compare the number of citations received by A. M. Nagy with the expected number of citations based on a country's size and research output (numbers larger than one mean the country cites A. M. Nagy more than expected).

Fields of papers citing papers by A. M. Nagy

Since Specialization
Physical SciencesHealth SciencesLife SciencesSocial Sciences

This network shows the impact of papers produced by A. M. Nagy. Nodes represent research fields, and links connect fields that are likely to share authors. Colored nodes show fields that tend to cite the papers produced by A. M. Nagy. The network helps show where A. M. Nagy may publish in the future.

Co-authorship network of co-authors of A. M. Nagy

This figure shows the co-authorship network connecting the top 25 collaborators of A. M. Nagy. A scholar is included among the top collaborators of A. M. Nagy based on the total number of citations received by their joint publications. Widths of edges represent the number of papers authors have co-authored together. Node borders signify the number of papers an author published with A. M. Nagy. A. M. Nagy is excluded from the visualization to improve readability, since they are connected to all nodes in the network.

All Works

20 of 20 papers shown
1.
Nagy, A. M., et al.. (2024). Finite‐time stability and numerical approximations of fractional neutral delay systems involving proportional Caputo derivative. Mathematical Methods in the Applied Sciences. 48(4). 4881–4892.
2.
Panda, Sumati Kumari, Thabet Abdeljawad, & A. M. Nagy. (2024). On uniform stability and numerical simulations of complex valued neural networks involving generalized Caputo fractional order. Scientific Reports. 14(1). 4073–4073. 5 indexed citations
3.
Panda, Sumati Kumari, A. M. Nagy, V. Vijayakumar, & Bipan Hazarika. (2023). Stability analysis for complex-valued neural networks with fractional order. Chaos Solitons & Fractals. 175. 114045–114045. 13 indexed citations
4.
Panda, Sumati Kumari, V. Vijayakumar, & A. M. Nagy. (2023). Complex-valued neural networks with time delays in the Lp sense: Numerical simulations and finite time stability. Chaos Solitons & Fractals. 177. 114263–114263. 11 indexed citations
5.
Nagy, A. M., et al.. (2021). Combination Synchronization of Fractional Systems Involving the Caputo–Hadamard Derivative. Mathematics. 9(21). 2781–2781. 8 indexed citations
6.
Nagy, A. M.. (2021). Numerical solutions for nonlinear multi-term fractional differential equations via Dickson operational matrix. International Journal of Computer Mathematics. 99(7). 1505–1515. 4 indexed citations
7.
Sweilam, N. H., et al.. (2021). Numerical solutions of fractional optimal control with Caputo–Katugampola derivative. Advances in Difference Equations. 2021(1). 15 indexed citations
8.
Nagy, A. M. & Adel A. El‐Sayed. (2019). An accurate numerical technique for solving two-dimensional time fractional order diffusion equation. International Journal of Modelling and Simulation. 39(3). 214–221. 11 indexed citations
9.
Hoang, Manh Tuan & A. M. Nagy. (2019). Uniform asymptotic stability of a Logistic model with feedback control of fractional order and nonstandard finite difference schemes. Chaos Solitons & Fractals. 123. 24–34. 31 indexed citations
10.
Nagy, A. M. & N. H. Sweilam. (2018). Numerical simulations for a variable order fractional cable equation. Acta Mathematica Scientia. 38(2). 580–590. 12 indexed citations
11.
Nagy, A. M.. (2017). Non-Standard Finite Difference Schemes for Solving Variable-Order Fractional Differential Equations. Differential Equations and Dynamical Systems. 29(3). 623–632. 3 indexed citations
12.
Sweilam, N. H., et al.. (2017). On the Numerical Treatment of a Coupled Nonlinear System of Fractional Differential Equations. Journal of Computational and Theoretical Nanoscience. 14(2). 1184–1189. 2 indexed citations
13.
Sweilam, N. H., A. M. Nagy, & A‎. ‎M‎. ‎A‎. El-Sayed. (2016). Solving Time-Fractional Order Telegraph Equation Via Sinc–Legendre Collocation Method. Mediterranean Journal of Mathematics. 13(6). 5119–5133. 36 indexed citations
14.
Sweilam, N. H., et al.. (2016). New Spectral Second Kind Chebyshev Wavelets Scheme for Solving Systems of Integro-Differential Equations. International Journal of Applied and Computational Mathematics. 3(2). 333–345. 14 indexed citations
15.
Sweilam, N. H., A. M. Nagy, & Adel A. El‐Sayed. (2015). Second kind shifted Chebyshev polynomials for solving space fractional order diffusion equation. Chaos Solitons & Fractals. 73. 141–147. 76 indexed citations
16.
Nagy, A. M. & N. H. Sweilam. (2014). An efficient method for solving fractional Hodgkin–Huxley model. Physics Letters A. 378(30-31). 1980–1984. 51 indexed citations
17.
Mazzia, Francesca & A. M. Nagy. (2014). A new mesh selection strategy with stiffness detection for explicit Runge–Kutta methods. Applied Mathematics and Computation. 255. 125–134. 7 indexed citations
18.
Mazzia, Francesca & A. M. Nagy. (2014). Solving Volterra integro-differential equations by variable stepsize block BS methods: Properties and implementation techniques. Applied Mathematics and Computation. 239. 198–210. 2 indexed citations
19.
Cash, J. R., et al.. (2013). Algorithm 927. ACM Transactions on Mathematical Software. 39(2). 1–12. 19 indexed citations
20.
Sweilam, N. H., M. M. Khader, & A. M. Nagy. (2010). Numerical solution of two-sided space-fractional wave equation using finite difference method. Journal of Computational and Applied Mathematics. 235(8). 2832–2841. 138 indexed citations

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