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Assist. Lecturer

Nazik Jamal Ahmed

Research Interests

Numerical analysis

optimization

linear algebra

ring algebra

and groups

Gender FEMALE
Place of Work Technical Engineering College for Computer and AI / Mosul
Position Ninawah
Qualification Master
Speciality Computational mathematics
Email nazik.ahmed@ntu.edu.iq
Phone 07512412115
Address Al-Siddiq neighborhood, Ninawah, Mosul, Iraq
Academic Achievements

I obtained a Bachelor's degree in Education for Pure Sciences, Mathematics Department, from 2012 to 2019, then completed my Master's degree from 2020 to 2022.

working experience

Academic Qualification

Bachelor's degree
Nov 1, 2012 - Jul 1, 2019

University of Mosul, Department of Mathematics, Education for Pure Sciences

Master's degree
Nov 1, 2020 - Aug 10, 2022

University of Mosul, College of Computer Science and Mathematics, Department of Mathematics

Publications

Numerical Convergence Solutions of the (2+1) Dimensional Fractional Coupled Differential Burger’s Equations Using Sumudu Transform with Adomian Decomposition Method
Nov 22, 2024

Journal International Conference on Advanced Engineering

publisher International Conference on Advanced Engineering, Technology and Applications

DOI 10.1007/978-3-031-70924-1_43

Volume pp. 571-581,LNNS,volume 1138

In this article we aim to apply a reliable analytical hybrid method of Sumudu transformation with adomain decomposition method to examine Burger equations with time-coupled fractions in two-dimensional formula that arise in polydispersity precipitation in shallow water waves new approximate solutions are shown where the reliability of this method is given through several examples with the results presented graphically.

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Differential transform with finite difference method to solve the coupled Burger’s equation
Jan 15, 2023

Journal AIP Conference Proceedings

publisher AIP Conference

DOI https://doi.org/10.1063/5.0162662

Volume Vol. 2834, No. 1

In this study, Burger’s equation performs as a key role clarifying briefly to anticipate the behavior of nonlinear systems utilizing a mixed procedure two extremely effective strategies, Specifically, the finite difference and differential transform approaches. Our goal with this approach is to try to combine the possibilities of the differential transform method with the reliability of finite difference method. The results were compared to the system’s exact solution. We noticed that the outcomes are extremely precise, and the method’s efficacy has been shown.

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