Thesis
الضمانات الدستورية لحق التعليم في العراق (دراسة مقارنة)
يعد موضوع الأطروحة (الضمانات الدستورية لحق التعليم في العراق) من المواضيع الدستورية المهمة ، وذلك لأنه يسلط الضوء على أمور ثلاث تتلخص في الأتي :الأمر الأول : أن موضوع الضمانات الدستورية ( والتي بتوافرها تتم حماية حق التعليم ) بحد ذاته من المواضيع التي أثارت جدلاً فقهياً ، وتشعبت الأراء حول كيفية تنظيمه ، إذ أن لكل أتجاه فقهي حججه وأسانيده ، الأمر الذي يستلزم ضرورة التقصي عن الرأي السديد والأقرب إلى الغاية التي ننشدها في بلوغ الحماية الدستورية الكاملة لحق التعليم 0 فهناك من يذكرهذه الضمانات بضرب من التعداد دون الخوض في سبر أصولها
NUMERICAL SOLUTION VIA HAAR WAVELET APPROACH FOR BURGER'S FISHER EQUATION
In this thesis, Haar wavelet method is implemented efficiently in finding the numerical solution of Burger's Fisher equation. This method shows rather rapid convergence than other existing methods. Illustrative examples are implemented to show the efficiency and the powerful of Haar wavelet approach.
The Numerical Solution of Linear Variable Order Fractional Differential Equations Using Bernstein Polynomials
The main theme of this thesis is oriented about three objects:
Design and Implementation Image Compress and Decompress Wireless Network System
The goal of this thesis is to design and implementation image compress and decompress wireless network system. The proposal wireless network system consisting of one central Personal Computer (PC) and two Personal Computers (PCs) that communicate with each other through router device. The central PC takes the responsibility of monitoring and controlling the PCs of the network. All network PCs communicate with each other by Transmission Control Protocol /Internet Protocol (TCP/IP) protocol suit.
Some Results of Mathematical-Based Transformation Methods and their Application to Image Compression
The main purpose of this thesis is to study and investigate the most important properties of integral transforms ( the discrete fourier transform, the discrete sine transform, and the discrete wavelet transform) and their mathematical aspects both from the theoretical point of view and for the application to image compression. As well as, we study the singular value decomposition method and its application to image representation.Two mathematical models are developed.
The Modified Alternative Direction Iteration Method for Solving Partial Differential Equations with Application to Chronic wounds of Diabetes Patients
Alternating Direction Implicit method (ADI) was first suggested by Peaceman and Rachford in the mid-50s of the last century for solving systemsb of algebraic equations in two dimension of aces[peaceman and rachford,1955], which results from the finite difference discretization method for solving PDEs; [Peaceman and Rachford,1955].
Numerical Solutions for Solving Delay Differential Equations of Fractional Order
The main theme of this thesis is to study and find the numerical solution of fractional order delay differential equations, and may be divided into two sub objectives, as follows:
About the Compactness of Fuzzy Cone Metric Spaces
The generalization of metric spaces from ordinary sets to fuzzy set theoryand then to the so called cone metric spaces is a promising topics of theoreticalmathematics.
Optimality Conditions for Fuzzy Order Variational Problems
The main objectives of this thesis is oriented toward three directions: The first objective is to study fuzzy set theory with some basic properties related to the theory of variational problems.The second objective is to study variational problems with fuzzy functions, fuzzy condition and fuzzy boundaries by using different approaches for defuzzification, such as centroid method, α-cut method, centroid point and
Approximation to the Mean and Variance of the Estimators Related to Gamma Distribution
In this thesis, we study the gamma distribution because it has many applications in life – testing, survival and reliability investigation that appear in medical studies of chronic diseases and industrial life – testing. Approximation to the mean and variance of moments method estimators is made theoretically by using Taylor series expansion approximated up to second partial derivatives. The maximum likelihood estimators are derived and compared with several estimators that proposed in the literature.