ئەز   Shrooq Mohammed Azzo


lecturer

Specialties

Numerical analysis

Education

Ph. D. Numerical Analysis

university of Zakho لە university of Zakho

2024

M.Sc., Numerical Analysis

Mosul لە Mosul

2013

B.Sc., Mathematics

M لە mosul

2010

Membership


2014

2014-05-05,current
current Member

Examination Committee

Academic Title

lecturer

2024-02-25

Assistant lecturer

2014-02-02

Published Journal Articles

Migration Letters (Issue : 5) (Volume : 20)
Sumudu Homotopy Analysis Method to solved Generalized Hirota-Satsuma Coupled Kdv System

In this work, we use the homotopy analysis method (HAM) and combine it with the... See more

In this work, we use the homotopy analysis method (HAM) and combine it with the sumudu transform method (STM). This connection between the two methods is called the Sumudu homotopy analysis method (SHAM), and we use the method to solve generalized Hirota-Satsuma coupled kdv systems. And we compare the approximate solutions of this method with the Sumudu transform method. Comparison tables and graphics showed that SHAM is much closer than STM to the exact solution.

 2023-11
Science journal of University of Zakho (Issue : 2) (Volume : 10)
SUMUDU-DECOMPOSITION METHOD TO SOLVE GENERALIZED HIROTASATSUMA COUPLED KDV SYSTEM

In this work, we take Adomian Decomposition Method (ADM) and combine it with Sumudu Transform... See more

In this work, we take Adomian Decomposition Method (ADM) and combine it with Sumudu Transform method (STM). This connection between the two methods is called Sumudu-Decomposition Method (SDM), then use it to solve generalized HirotaSatsuma Coupled kdv (H-SC kdv) systems and also we applied the STM, to find the approximate solutions of system one. Then we compare the approximate solutions of the two way with exact solitary solutions. Clarifying the best way through tables and drawings, then discussing the reason for the changes taking place in the roads and which one is closest to the exact solution.

 2022-04

Thesis

2013-05-08
stability analysis and the numarical solution for kuramato -sivashinsky equation

stability analysis and the numarical solution for kuramato -sivashinsky equation

 2013

Conference

5th College of science International Conference on Recent Trends in Information Technology, AL-Mustansiriyah University, - Baghdad-Iraq
 2022-11
Sumudu Homotopy Perturbation Method (SHPM) Tosol Vehirota-Satsuma Coupledkdv System

In this paper, we propose the Sumudu Homotopy perturbation Method (SHPM) to solve Generalized HirotaSatsuma coupled KdV systems. After comparing between approximate solution and the exact solution for the method with an approximate solution and... See more

In this paper, we propose the Sumudu Homotopy perturbation Method (SHPM) to solve Generalized HirotaSatsuma coupled KdV systems. After comparing between approximate solution and the exact solution for the method with an approximate solution and the exact solution for the Sumudu Transform method (STM), we will see that the Sumudu Homotopypert urbationMethod is best than the Sumudu Transform method. In this work the differences between the methods it’s clear from the tables and figures. All numerical results were obtained using MATHEMATICA software utilizing all of the approaches.