Mathematics (thesis and courses option)

Since 1980 the Mathematics Department has offered a Master of Science Degree which requires, both, course study and a Thesis work. The aim of this Program is to provide the students with a strong mathematical background, and at the same time to enable them to specialize in one of their chosen areas of interest in Mathematics. Many students had graduated from the Department through this option. Currently the Department is planning the introduction of  a Master's Program by courses only. This aims at providing the student with a broad background of a number of courses which makes it possible for him to work in more than one field, in addition to the possibility of continuing his postgraduate study for a Ph.D. degree.

Track A: Algebra

• Group Theory (I) 
• Linear Algebra 
• Galois Theory 
• Ring Theory (I) 
• Representation Theory of Finite Groups
• Homological Algebra 
• Commutative Algebra
• Fuzzy Algebraic Systems
• Finite Fields 
• Selected Topics in Algebra 
• Introduction to Discrete Structures 
• Graph Theory
• Ordered Sets 
• Numerical Linear Algebra
• Mathematical Programming 
• Singular Homology and Cohomology Theory
• Differentiable Manifolds
• Functional Analysis (I)

Track B: Geometry and Topology

• Singular Homology and Cohomology Theory
• Vector Bundles and K Theory
• Differentiable Manifolds 
• Geometry of Manifolds 
• Geometry of Submanifolds
• Selected Topics in Geometry and Topology
• Partial Differential Equations (I) 
• Homological Algebra 
• Commutative Algebra
• Functional Analysis (I)
• Complex Analysis 

Track C: Analysis

• Functional Analysis (I) 
• Functional Analysis (II)
• Topological Vector Spaces
• Measure Theory (II)
• Complex Analysis
• Potential Theory
• Summability Theory
• Holomorphy and Calculus in Normed Spaces 
• Selected Topics in Analysis
• Ordinary Differential Equations 
• Partial Differential Equations (I) 
• Partial Differential Equations (II)
• Linear Algebra
• Commutative Algebra
• Approximation Theory 
• Differentiable Manifolds 

Track D: Computational and Discrete Mathematics

• Introduction to Discrete Structures 
• Graph Theory
• Ordered Sets 
• Mathematical Logic 
• Formal Languages and Complexity 
• Combinatorial Design
• Coding Theory 
• Cryptography
• Selected Topics in Discrete Mathematics
• Numerical Analysis
• Numerical Linear Algebra
• Numerical Solutions Of Ordinary Differential Equations
• Numerical Solution of Integral Equations
• Approximation Theory 
• Mathematical Programming
• Non-linear Optimization Techniques 
• Selected Topics in Numerical Analysis 
• Group Theory (I)
• Linear Algebra
• Finite Fields
• Functional Analysis (I)

Track E: Applied Mathematics 

• Quantum Mechanics I
• Fluid Dynamics
• Perturbation Theory 
• Calculus of Variations 
• Selected Topics in Mathematical Modeling
• Selected Topics in Applied Mathematics 
• Ordinary Differential Equations 
• Applied Partial Differential Equations 
• Partial Differential Equations (I)
• Partial Differential Equations (II) 
• Introduction to Discrete Structures
• Graph Theory 
• Group Theory (I)
• Linear Algebra
• Numerical Analysis 
• Mathematical Programming
• Differentiable Manifolds 
• Functional Analysis (I) 
• Functional Analysis (II) 
• Potential Theory

Requirements

• The applicant must hold a B.Sc. degree (Science or Education) in Mathematics with a GPA of at least 3.75 out of 5.
• The applicant must score at least 70% marks in the aptitude test for graduates organized by the National Center for Assessment in Higher Education.
• The applicant must pass the written admission test arranged by the Department.
• Obtain a minimum score on TOEFL or IELTS. Internet-based TOEFL 61, Computer-based TOEFL 173, Paper-based TOEFL 500, IELTS 6

Scholarships

• Global Education Program