English العربية کوردی

ئەز   Shaker Mahmood Rasheed

Assistant professor


shaker.rasheed@uoz.edu.krd
009647510579377
Iraq , Zakho
0
Awards
16
Published Journal Articles
2
Thesis
1
Training Course

0
Book Chapter
5
Conference
0
Presentation
0
Workshop

Education

Doctor of Philosophy in Numerical Analysis

Mathematics لە Nottingham- United Kingdom

2013

Master of Science in Differential Equation

Mathematics لە Mosul - Iraq

2002

Bachelor of Science

Mathematics لە Mosul - Iraq

2000

Academic Title

Assistant professor

2014-03-10

Lecturer

2008-08-03

Assistant Lecturer

2003-11-10

Published Journal Articles

The European Physical Journal Plus (Issue : 957) (Volume : 138)
Pattern formations and instability waves for a Reaction–Diffusion system

The mechanism of pattern formations has been widely studied and for different types of Reaction-Diffusion... See more

The mechanism of pattern formations has been widely studied and for different types of Reaction-Diffusion equations. This phenomenon has a wide range of applications in the fields of biology, chemistry, engineering, etc. In this paper, we have studied the pattern formation for a Reaction–Diffusion model with nonlinear reaction terms; this equation is different from RDM which has been studied before, and which derived from the interaction between Turing stationery and wave instability. Next, we study the possible traveling wave solution for our RDM and their stability close to the steady states. We discretize the system of Reaction-diffusion equations in one dimension using Semi-Implicit second-order difference method and we investigate the different types of travelling wave solutions (TWS). A finite element package namely COMSOL Multiphysics is used to show some types of pattern formations and for two types of initial conditions. The initial conditions are chosen to investigate the type of spots that can be formulated from the interaction. In parallel, we have proved theoretically the regions where those pattern formations can be found depending on the value of the diffusion coefficients and wave number

 2023-10
2019 International Conference on Advanced Science and Engineering (ICOASE), (Issue : 978) (Volume : 5386)
Study of Optical Properties of a Pinhole Nanorod

In this paper, the optical properties of a pinhole nanorod are studied using finite element... See more

In this paper, the optical properties of a pinhole nanorod are studied using finite element package (COMSOL Multiphysics). Both electric and magnetic field distribution for different radius of a hollow nanorod and variable pinhole position has been measured. Furthermore, the scattering cross-section for both fields is calculated. The magnetic field enhancement has been increased by adding a pinhole made of air. The magnetic field enhancement improved 20 percent. In case of scattering cross-section, the response is changed as a function of the pinhole position and diameter. The results provide the ability to tune optical properties through an appropriate geometric feature of the nanorods.

 2019-09
2019 International Conference on Advanced Science and Engineering (ICOASE), (Issue : 978) (Volume : 1)
New Types of Pattern Formations in a new Reaction-Diffusion Model using Numerical Methods

Pattern formations as mathematical models are grows significantly and the development in subject analysis and... See more

Pattern formations as mathematical models are grows significantly and the development in subject analysis and the type of mathematical tools offer a wide range in the research aspects. The paper shows results and analysis for a novel reaction-diffusion model, which has unstable features, and satisfy the Turing instability conditions when the diffusion coefficient becomes large enough. Two methods are used to analysis this model, namely semi-implicit finite different method and the analysis Finite element method with utilize of COMSOL Multiphysics software. The conditions of diffusion-driven instability are shown and the effect of diffusion coefficient in changing the state of the model to be unstable is explained. Travelling wave solutions for this model in one dimension are founded and compared using the mentioned two methods. Finally, pattern formations for this model are shown in two dimensions and for different values of diffusion coefficients.

 2019-09
INCAS Bulletin (Issue : 2) (Volume : 9)
Unsteady Flow in a Horizontal Double-Sided Symmetric Thin Liquid Films

Unsteady Flow in a Horizontal Double-Sided Symmetric Thin Liquid Films

 2017-09
International Journal of ADVANCED AND APPLIED SCIENCES (Issue : 4) (Volume : 4)
Pattern formation for a type of reaction diffusion system with cross diffusion

DOI: 10.21833/ijaas.2017.04.004

 2017-02
International Conference on Advanced Science and Engineering (ICOASE) (Issue : 2) (Volume : 1)
Pattern Formation for a New Model of Reaction-Diffusion System

The applications of pattern formation in nature attract a huge number of researchers and thus... See more

The applications of pattern formation in nature attract a huge number of researchers and thus increase the production of researches in this field. In this paper, we introduce a new model of the reaction-diffusion system which satisfies Turing conditions and formulates complicate solutions such as pattern formation. We used for finding the numerical results and forming the patterns software COMSOL Multiphysics finite element package. We have discussed the condition of diffusion-driven instability theoretically and showed the region where these conditions can be satisfied. It was shown that the key fact for instability and the existence of pattern formation is the diffusion coefficient d. When d is large enough we can construct pattern formation with variants rings. The number of rings increases as the domain we use for study increases. Finally, we compared our results to real patterns in nature and we show how they matched together.

 2017-02
International journal of ADVANCED AND APPLIED SCIENCES (Issue : 3) (Volume : 8)
Steady flow of horizontal double‐sided symmetric thin liquid films

Steady flow of horizontal double‐sided symmetric thin liquid films

 2016-08
Journal of University of Zakho (Issue : 1) (Volume : 4)
Approximate Solutions for A Model of Reaction-Diffusion System with Slow Reaction and Fast Diffusion

In this paper, perturbation and finite difference methods are used to solve a reaction diffusion... See more

In this paper, perturbation and finite difference methods are used to solve a reaction diffusion system. This system is modeled for describing the interaction between species in ecology. The interaction is interpreted as traveling wave solutions for both species under three types of initial conditions which describe some ecological cases. Types of traveling wave solutions are found and studied using numerical and approximate methods when there exists a small parameter appear in one of the equation. The solutions of the two methods are compared and show a good agreement

 2016-06
Indian journal of computer science and engineering(IJCSE) (Issue : 4) (Volume : 7)
Numerical and Analytical solutions for a nonlinear reaction diffusion system

Numerical and Analytical solutions for a nonlinear reaction diffusion system

 2016-02
International Journal of Mathematical and Computational Methods (Issue : 1) (Volume : 1)
A Comparison Between Finite Dierence and Asymptotic Methods for Solving a Reaction-Diffusion Model in Ecology

A Comparison Between Finite Difference and Asymptotic Methods for Solving a Reaction-Diffusion Model in Ecology

 2016-02
British Journal of Mathematics and Computer Science (Issue : 2) (Volume : 11)
Approximate Solutions for a Couple of Reaction-diffusion Equations with Self-diffusion

Approximate Solutions for a Couple of Reaction-diffusion Equations with Self-diffusion

 2015-11
IOSR Journal of Engineering (IOS- RJEN) (Issue : 1) (Volume : 4)
Travelling wave solutions of a Reaction-Diffusion System: Slow Reaction and Slow Diffusion

Travelling wave solutions of a Reaction-Diffusion System: Slow Reaction and Slow Diffusion

 2014-01
International journal of advanced scientific and technical research (Issue : 4) (Volume : 1)
Travelling wave solutions of a Reaction-Diffusion system

Travelling wave solutions of a Reaction-Diffusion system

 2014-01
Mathematical Modelling of Natural Phenomena, Cambridge press (Volume : 8)
A Reaction Diffusion Model for Inter- Species Competition and Intra-Species Cooperation

A Reaction Diffusion Model for Inter- Species Competition and Intra-Species Cooperation

 2013-01
Journal of Duhok University (Issue : 2) (Volume : 10)
ON Discrete-time fractional order derivative system

ON Discrete-time fractional order derivative system

 2007-12
Al-Raffiden Journal of Computer and Mathematics, ISSN 1815-4816 (Issue : 2) (Volume : 4)
Solving System of a Linear Fractional Differential Equations by Using Laplace transformation

Solving System of a Linear Fractional Differential Equations by Using Laplace transformation

 2007-02

Thesis

2013-10-15
A reaction-diffusion model for inter-species competition and intra-species cooperation

PhD. thesis, University of Nottingham-United Kingdom

 2013
2002-11-03
Some Exceptional and periodical Solutions of Hills Di erential Equation From the second order

Master of science Thesis, University of Mosul, Iraq

 2002

Conference

IEEE xplore, International Conference on Advanced Science and Engineering (ICOASE)
 2018-10
Pattern Formation for a New Model of Reaction-Diffusion System

The applications of pattern formation in nature attract a huge number of researchers and thus increase the production of researches in this field. In this paper, we introduce a new model of the reaction-diffusion system... See more

The applications of pattern formation in nature attract a huge number of researchers and thus increase the production of researches in this field. In this paper, we introduce a new model of the reaction-diffusion system which satisfies Turing conditions and formulates complicate solutions such as pattern formation. We used for finding the numerical results and forming the patterns software COMSOL Multiphysics finite element package. We have discussed the condition of diffusion-driven instability theoretically and showed the region where these conditions can be satisfied. It was shown that the key fact for instability and the existence of pattern formation is the diffusion coefficient d. When d is large enough we can construct pattern formation with variants rings. The number of rings increases as the domain we use for study increases. Finally, we compared our results to real patterns in nature and we show how they matched together.

WSEAS conference, Rome, Italy
 2016-10
9th International Conference on Finite Differences, Finite Elements, Finite Volumes, Boundary Elements

WSEAS conference, Rome, Italy

BAMC
 2012-03
British Applied Mathematics Colloquium

University College Lon- don, U.K.

BAMC
 2011-03
British Applied Mathematics Colloquium (BAMC)

University of Birmingham. U.K.

Models in Population Dynamics and Ecology
 2010-09
Models in Population Dynamics and Ecology, University of Leicester (UK)

Leicester (UK)

Training Course

2018-04-01,2016-10-01
Numerical simulation in Nano Technology

Training course in Oldenburg University- Germany

 2018