Qualification Awarded
The students who have graduated from the Department of Mathematics are awarded with a Master Degree in MATHEMATICS.
Specific Admission Requirements
1  Graduate Degree in acceptable fields,
2  Sufficient score from the National Academic Staff & Graduate Education Exam (at least 70) (ALES),
3  English proficiency (at least taking 55 from YDS)
Qualification Requirements
The programme consists of a minimum of 7 courses delivered within the graduate programme of the department and in related fields, one seminar course, and thesis, with a minimum of 21 local credits. Students must register for thesis work and the Specialization Field course offered by his supervisor every semester following the semester, in which the supervisor is appointed. A student who has completed work on the thesis within the time period, must write a thesis, using the data collected, according to the specifications of the Graduate School Thesis Writing Guide. The thesis must be defended in front of a jury.
Recognition of Prior Learning
Recognition of prior learning is at the beginning stage in the Turkish Higher Education System. Mugla Sıtkı Koçman University and hence the Department of Mathematics is no exception to this. However, exams of exemption are organised at the start of each term at the University for courses compulsory in the curriculum, such as Foreign Languages and Basic Computing. The students who have completed the learning process for these courses on his/her own or through other means, and believe that they have achieved the learning outcomes specified are given the right to take the exemption exam. The students who achieve a passing grade from these exams are held exempt from the related course in the curriculum, and this grade is entered into the transcript of the student.
History
The Department of Mathematics was founded as a major within the Faculty of Arts and Science in 1992. There are two formal education programs in the Department of Mathematics, primary and secondary education. Moreover, there are also Master's and PhD programs in our Department. The Department of Mathematics have five divisions: Algebra and Number Theory, Topology, Analysis and Theory of Functions, Geometry, Applied Mathematics.
Profile of the Programme
The Department of Mathematics offers graduate courses to its own graduate students and to graduate students in other departments. In the Mathematics Department the work done on theses is based on research. Depending on the topic selected, the thesis topic could involve research into algebra, differential geometry, functional analysis, numerical analysis, ordinary differential equations, partial differential equations, fuzzy and soft set theory, graph theory.
Program Outcomes
1 
To be able to develop their knowledge of theory and applications at master degree depending on the competencies acquired in undergraduate level. 
2 
To be able to recognize different problems encountered in mathematics and to be able to make studies for their solutions 
3 
To be able to formulate new solutions with scientific methods mostly based on analysis and synthesis. 
4 
To be able to carry out his/her works either independently or in groups within a project considering his/her knowledge on the field he/she works in a critical approach 
5 
To be able to continue his/her works considering social, scientific and ethical values. 
6 
To be able to follow scientific and social developments related to his/her field. 
7 
To be able to carry out his/her works within the framework of quality management, workplace safety and environmental awareness and to be able to present systematically his/her works using various methods like written, oral or visual. 
8 
To be able to use methods of accessing knowledge effectively in accordance with ethical values. 
9 
To be able to use knowledge in other disciplines by combining it with mathematical information 
10 
To be able to make activities in the awareness of need for lifelong learning. 
11 
To be able to make connections between mathematical and social concepts and produce solutions with scientific methods. 
12 
To be able to use his/her mathematical knowledge in technology. 
13 
Be able to set up and develope a solution method for a problem in mathematics independently, be able to solve and evaluate the results and to apply them if necessary. 
Exam Regulations & Assesment & Grading
The Master Degree programme consists of a minimum of seven courses, with a minimum of 21 national credits. Each course is assessed via a midterm exam and a final endofterm exam, with contributions of 40%, 60% respectively. Student must achieve a CGPA of at least 2.5 out of 4.00 and prepared and successfully defended a thesis are given Master Degree in the field of Mathematics.
Graduation Requirements
The Master Degree programme consists of a minimum of seven courses, with a minimum of 21 national credits, a qualifying examination, a dissertation proposal, and a dissertation. The seminar course and thesis are noncredit and graded on a pass/fail basis. The total ECTS credits of the programme is 240 ECTS. Students must register for thesis work and the Specialization Field course offered by his supervisor every semester following the semester, in which the supervisor is appointed. A student who has completed work on the thesis within the time period, must write a thesis, using the data collected, according to the specifications of the Graduate School Thesis Writing Guide. The thesis must be defended in front of a jury.
Occupational Profiles of Graduates
If the graduates have formation and get KPSS Marks, they can be appointed as a Mathematics theacher by M.E.B, or they can be work as a mathematics theacher at private establishment preparing students for various exams and special school. On computer sector they can work in diferent positions. The students who are in graduate education can be researcher and researcher assistants in universities.
Access to Further Studies
Graduates who succesfully completed Master degree may apply to both in the same or related disciplines in higher education institutions at home or abroad to get a position in academic staff or to governmental R&D centres to get expert position.
Mode of Study
Formal education
Programme Director
Prof.Dr. Mustafa GÜLSU
ECTS Coordinator
Associate Prof.Dr. Gamze YÜKSEL
Course Structure Diagram with Credits
1. Year
 1. Term
Course Unit Code

Course Unit Title

Course Type

Theory

Practice

ECTS

Print

MAT 5090

Seminar

Required

0

2

6


MAT 5501

DYNAMIC SYSTEMS IN TIME SCALES I

Elective

3

0

6


MAT 5503

FUZZY MATHEMATICS

Elective

3

0

6


MAT 5505

ALGEBRA I

Elective

3

0

6


MAT 5507

SCIENTIFIC CALCULATION AND PROGRAMMING I

Elective

3

0

6


MAT 5509

HYDRODYNAMICS AND APPLICATIONS

Elective

3

0

6


MAT 5511

LINEAR ALGEBRA

Elective

3

0

6


MAT 5513

MODULE THEORY

Elective

3

0

6


MAT 5515

DIFFERENTIAL GEOMETRY

Elective

3

0

6


MAT 5517

INTRODUCTION TO RIEMANN GEOMETRY

Elective

3

0

6


MAT 5519

NUMERICAL SOLUTIONS OF PARTIAL DIFFERENTIAL EQUATIONS

Elective

3

0

6


MAT 5521

DOCUMENTATION BY LATEX

Elective

3

0

6


MAT 5523

COMPLEX ANALYSIS

Elective

3

0

6


MAT 5525

REEL ANALYSIS

Elective

3

0

6


MAT 5527

TOPOLOGICAL VECTOR SPACES I

Elective

3

0

6


MAT 5529

INTRODUCTION TO HOMOLOGY ALGEBRA

Elective

3

0

6


MAT 5531

ORDINARY DIFFERENTIAL EQUATIONS

Elective

3

0

6


MAT 5533

TOPOLOGY

Elective

3

0

6


MAT 5535

INTRODUCTION TO ALGEBRAIC GEOMETRY I

Elective

3

0

6


MAT 5537

INTRODUCTION TO ALGEBRAIC TOPOLOGY I

Elective

3

0

6


MAT 5539

TOPOLOGICALCONTINUITY

Elective

3

0

6


MAT 5541

COMMUNICATION NETWORKS AND VULNERABİLİTY

Elective

3

0

6


MAT 5543

DISTANCE CONCEPT IN GRAPHS

Elective

3

0

6


MAT 5545

DIFFERENCE EQUATIONS I

Elective

3

0

6


MAT 5547

MATRIX THEORY

Elective

3

0

6


MAT 5549

ALGORITHMIC APPROXIMATION PROPERTY TO GRAPH THEORY

Elective

3

0

6


MAT 5551

THEORY AND APPLICATIONS OF NUMERICAL ANALYSIS

Elective

3

0

6


MAT 5553

SPECIFIC FUNCTIONS AND APPROXIMATION PROPERTIES

Elective

3

0

6


MAT 5555

NUMERICAL SOLUTIONS OF DIFFERENTIAL EQUATIONS

Elective

3

0

6


MAT 5557

APPROXIMATE SOLUTIONS OF INTEGRAL AND INTEGRODIFFERENTIAL EQUATIONS

Elective

3

0

6


MAT 5559

ADVANCED THEORY OF NUMBERS

Elective

3

0

6


MAT 5561

APPLIED MATHEMATIC METHODS

Elective

3

0

6


MAT 5563

GRAPH THEORY I

Elective

3

0

6


MAT 5565

PARTIAL DIFFERENTIAL EQUATIONS I

Elective

3

0

6


MAT 5567

FOURIER ANALYSIS AND APPROXIMATION PROPERTIES

Elective

3

0

6


MAT 5569

EUCLIDIAN AND NONEUCLIDIAN GEOMETRIES

Elective

3

0

6


MAT 5701

Specialization Field Course

Required

4

0

6


MAT5099

Scientific Research Techniques and Publishing Ethics

Required

3

0

6


MAT6501

TENSOR GEOMETRY

Elective

3

0

6


MAT6503

ADVANCED DYNAMIC SYSTEMS IN TIME SCALES

Elective

3

0

6


MAT6505

ADVANCED ISSUES IN NUMERICAL ANALYSIS

Elective

3

0

6


MAT6507

CODING THEORY I

Elective

3

0

6


MAT6509

ALGEBRAIC GEOMETRY

Elective

3

0

6


MAT6511

UNREAL GEOMETRY

Elective

3

0

6


MAT6513

GRAPH THEORY AND APPLICATIONS

Elective

3

0

6


MAT6515

GENERALIZED TOPOLOGICAL SPACES

Elective

3

0

6


MAT6517

TOPOLOGICAL SPACES

Elective

3

0

6


MAT6519

CATEGORY THEORY

Elective

3

0

6


MAT6521

HOMOTOPY THEORY I

Elective

3

0

6


MAT6523

ALGEBRAIC TOPOLOGY

Elective

3

0

6


MAT6525

INTRODUCTION TO FINITE FIELDS

Elective

3

0

6


MAT6527

THEORY OF ALGEBRAS

Elective

3

0

6


MAT6529

HIGH DIFFERENTIAL GEOMETRY

Elective

3

0

6


MAT6531

GROUP THEORY

Elective

3

0

6


MAT6533

STOCHASTIC DIFFERENTIAL EQUATIONS

Elective

3

0

6


MAT6535

MATHEMATICAL METHODS IN HYDRODYNAMICS

Elective

3

0

6


MAT6537

DIFFERENTIAL EQUATIONS THEORY

Elective

3

0

6


MAT6539

SINGULAR INTEGRAL EQUATIONS AND APPLICATIONS

Elective

3

0

6


MAT6541

ELLIPTIC INTEGRALS AND ELLIPTIC FUNCTIONS

Elective

3

0

6


MAT6543

FUZZY SET THEORY

Elective

3

0

6


MAT6545

APPROXIMATION THEORY I

Elective

3

0

6


MAT6547

ABSTRACT MEASUREMENT THEORY I

Elective

3

0

6


MAT6549

SPECIAL TOPICS IN FUNCTIONAL ANALYSIS

Elective

3

0

6


MAT6551

SPECIAL TOPICS IN NUMERICAL ANALYSIS I

Elective

3

0

6


MAT6553

SPECIAL TOPICS IN APPLIED MATHEMATICS I

Elective

3

0

6


MAT6555

ADVANCED SCIENTIFIC CALCULATION METHODS I

Elective

3

0

6


MAT6557

FINITE ELEMENTS METHOD I

Elective

3

0

6


      

1. Year
 2. Term
Course Unit Code

Course Unit Title

Course Type

Theory

Practice

ECTS

Print

MAT 5502

FUZZY TOPOLOGICAL SPACES

Elective

3

0

6


MAT 5504

FUZZY FUNCTIONS THEORY AND APPLICATIONS

Elective

3

0

6


MAT 5506

DYNAMIC SYSTEMS IN TIME SCALES II

Elective

3

0

6


MAT 5508

SPECIAL TOPICS IN LINEAR ALGEBRA

Elective

3

0

6


MAT 5510

ALGEBRA II

Elective

3

0

6


MAT 5512

SCIENTIFIC CALCULATION AND PROGRAMMING II

Elective

3

0

6


MAT 5514

SPECIAL TOPICS IN REAL ANALYSIS

Elective

3

0

6


MAT 5516

INTRODUCTION TO HILBERT SPACES

Elective

3

0

6


MAT 5518

INTRODUCTION TO ALGEBRAIC GEOMETRY II

Elective

3

0

6


MAT 5520

RIEMANN GEOMETRY

Elective

3

0

6


MAT 5522

SPECIAL TOPICS IN DIFFERENTIAL GEOMETRY

Elective

3

0

6


MAT 5524

NUMERICAL SOLUTIONS OF PARTIAL DIFFERENTIAL EQUATIONS II

Elective

3

0

6


MAT 5526

LATTICE THEORY

Elective

3

0

6


MAT 5528

SET THEORY

Elective

3

0

6


MAT 5530

FUNCTIONAL ANALYSIS

Elective

3

0

6


MAT 5532

TOPOLOGICAL GROUPS

Elective

3

0

6


MAT 5534

GRAPH ALGORITHMS AND OPTIMIZATION

Elective

3

0

6


MAT 5536

ORIENTED GRAPHS

Elective

3

0

6


MAT 5538

DENUMERABLE GRAPHS

Elective

3

0

6


MAT 5540

NUMERICAL LINEAR ALGEBRA

Elective

3

0

6


MAT 5542

INTRODUCTION TO ALGEBRAIC TOPOLOGY II

Elective

3

0

6


MAT 5544

DIFFERENCE EQUATIONS II

Elective

3

0

6


MAT 5546

GRAPH THEORY II

Elective

3

0

6


MAT 5548

NUMERICAL ANALYSIS

Elective

3

0

6


MAT 5550

PARTIAL DIFFERENTIAL EQUATIONS II

Elective

3

0

6


MAT 5552

NUMERICAL SOLUTION OF DIFFERENTIAL EQUATIONS II

Elective

3

0

6


MAT 5554

SPECEIFIC FUNCTIONS AND APPROXIMATION PROPERTIES II

Elective

3

0

6


MAT 5556

TOPOLOGICAL VECTOR SPACES II

Elective

3

0

6


MAT 5558

INTEGRAL TRANSFORMATIONS

Elective

3

0

6


MAT 5560

DIFFERENTIABLE MANIFOLDS

Elective

3

0

6


MAT 5562

FOURIER AND LAPLACE TRANSFORMATIONS

Elective

3

0

6


MAT 5702

Specialization Field Course

Required

4

0

6


MAT6502

ABSTRACT MEASUREMENT THEORY II

Elective

3

0

6


MAT6508

APPLIED FUNCTIONAL ANALYSIS

Elective

3

0

6


MAT6510

PERTURBATION THEORY

Elective

3

0

6


MAT6512

FINITE ELEMENTS METHOD II

Elective

3

0

6


      

2. Year
 1. Term
Course Unit Code

Course Unit Title

Course Type

Theory

Practice

ECTS

Print

MAT 5703

Specialization Field Course

Required

4

0

6


MAT5000

Thesis Work

Required

0

0

24


      

2. Year
 2. Term
Course Unit Code

Course Unit Title

Course Type

Theory

Practice

ECTS

Print

MAT 5704

Specialization Field Course

Required

4

0

6


      


Evaluation Questionnaires
Course & Program Outcomes Matrix
1. Year
 1. Term
Ders Adı  Py1  Py2  Py3  Py4  Py5  Py6  Py7  Py8  Py9  Py10  Py11  Py12  Py13 
Seminar  4  5  4  5  4  5  4  5  4  5  4  5  4 
DYNAMIC SYSTEMS IN TIME SCALES I  5  4  3  3  5  5  4  4  4  5  5  4  4 
FUZZY MATHEMATICS  5  4  4  3  3  3  4  4  3  5  3  4  4 
ALGEBRA I  5  4  4  3  4  2  3  3  3  5   3  4 
SCIENTIFIC CALCULATION AND PROGRAMMING I  5  5  4  3  5  3  5  2  4  5  5  4  2 
HYDRODYNAMICS AND APPLICATIONS  5  5  4  3  5  3  5  2  4  5  5  4  2 
LINEAR ALGEBRA  5  4  4  3  3  3  3  4  3  5  3  3  4 
MODULE THEORY  5  4  4  3  3  3  3  4  3  5  3  3  4 
DIFFERENTIAL GEOMETRY  5  4  2  3  5  5  4  4  4  5  5  4  5 
INTRODUCTION TO RIEMANN GEOMETRY  5  4  2  4  5  5  4  4  4  5  5  5  4 
NUMERICAL SOLUTIONS OF PARTIAL DIFFERENTIAL EQUATIONS  5  5  4  3  5  3  5  2  4  5  5  4  2 
DOCUMENTATION BY LATEX  3  4  5  3  3  5  4  4  5  3  4  3  4 
COMPLEX ANALYSIS  4  5  4  3  5  4  3  5  4  5  4  3  5 
REEL ANALYSIS  4  5  4  3  5  4  3  5  4  5  4  3  5 
TOPOLOGICAL VECTOR SPACES I  5  4  4  3  4  3  3  4  3  5  4  3  4 
INTRODUCTION TO HOMOLOGY ALGEBRA  5  4  4  5  3  4  5  4  3  5  4  4  4 
ORDINARY DIFFERENTIAL EQUATIONS  5  4  2  4  5  5  4  4  4  5  5  5  4 
TOPOLOGY  5  4  4  3  4  3  3  4  3  5  4  3  4 
INTRODUCTION TO ALGEBRAIC GEOMETRY I  5  4  4  3  2  3  3  4  5  4  3  3  4 
INTRODUCTION TO ALGEBRAIC TOPOLOGY I  5  4  4  3  4  2  3  4  3  5  4  3  3 
TOPOLOGICALCONTINUITY  5  4  4  3  4  3  3  4  3  5  4  3  4 
COMMUNICATION NETWORKS AND VULNERABİLİTY  5  4  3  5  5  5  4  4  4  5  5  5  4 
DISTANCE CONCEPT IN GRAPHS  5  4  3  5  5  5  4  4  4  5  5  5  4 
DIFFERENCE EQUATIONS I  5  4  2  3  5  5  4  4  4  5  5  5  4 
MATRIX THEORY  5  4  2  5  4  5  4  4  4  5  5  5  4 
ALGORITHMIC APPROXIMATION PROPERTY TO GRAPH THEORY  5  4  3  5  5  5  4  4  4  5  5  5  4 
THEORY AND APPLICATIONS OF NUMERICAL ANALYSIS  5  4  2  5  5  5  4  4  4  5  5  4  4 
SPECIFIC FUNCTIONS AND APPROXIMATION PROPERTIES  5  5  4  2  4  3  5  2  3  5  4  3  4 
NUMERICAL SOLUTIONS OF DIFFERENTIAL EQUATIONS  5  4  2  5  5  5  4  4  4  5  5  5  4 
APPROXIMATE SOLUTIONS OF INTEGRAL AND INTEGRODIFFERENTIAL EQUATIONS  5  4  2  5  5  4  4  4  4  5  4  4  4 
ADVANCED THEORY OF NUMBERS  5  4  4  3  4  2  3  4  3  5  4  3  3 
APPLIED MATHEMATIC METHODS  5  4  3  5  4  5  4  4  4  5  5  4  4 
GRAPH THEORY I  5  4  3  5  5  5  4  4  4  5  5  5  4 
PARTIAL DIFFERENTIAL EQUATIONS I  5  5  2  5  4  4  4  4  4  5  3  5  5 
FOURIER ANALYSIS AND APPROXIMATION PROPERTIES  5  5  4  2   4  5  2  3  5  4  3  4 
EUCLIDIAN AND NONEUCLIDIAN GEOMETRIES  5  4  2  5  5  5  4  4  4  5  5  4  4 
Specialization Field Course  5  4  4  5  4  5  4  5  4  4  5  4  5 
Scientific Research Techniques and Publishing Ethics  3  4  3  5  3  4  3  5  4  4  3  3  4 
TENSOR GEOMETRY  5  4  3  5  4  3  5  4  3  5  4  3  5 
ADVANCED DYNAMIC SYSTEMS IN TIME SCALES  4  5  5  5  5  4  4  4  3  3  3  3  3 
ADVANCED ISSUES IN NUMERICAL ANALYSIS  5  5  3  4  5  4  3  3  3  4  5  4  3 
CODING THEORY I  5  3  4  3  4  5  4  3  4  3  3  4  5 
ALGEBRAIC GEOMETRY  3  3  4  4  5  5  4  4  3  3  5  5  4 
UNREAL GEOMETRY  5  4  3  3  4  5  3  3  5  4  3  5  4 
GRAPH THEORY AND APPLICATIONS  5  5  5  3  4  2  3  4  2  5  4  4  4 
GENERALIZED TOPOLOGICAL SPACES  4  3  3  5  4  5  3  4  5  3  4  5  4 
TOPOLOGICAL SPACES  3  4  5  5  5  4  4  3  3  4  5  4  3 
CATEGORY THEORY  5  4  2  5  5  5  4  4  4  5  5  4  5 
HOMOTOPY THEORY I  5  4  4  4  5  3  4  4  3  3  3  3  4 
ALGEBRAIC TOPOLOGY  4  3  5  3  5  4  5  3  4  5  4  5  4 
INTRODUCTION TO FINITE FIELDS  5  4  3  4  5  4  3  4  5  4  3  5  4 
THEORY OF ALGEBRAS  4  3  3  4  5  5  5  3  3  3  4  4  5 
HIGH DIFFERENTIAL GEOMETRY  3  3  5  4  3  4  3  5  5  4  4  4  4 
GROUP THEORY  5  4  5  3  4  5  4  4  5  4  3  4  5 
STOCHASTIC DIFFERENTIAL EQUATIONS  5  4  5  4  3  5  4  5  4  3  5  4  5 
MATHEMATICAL METHODS IN HYDRODYNAMICS  3  4  5  4  3  5  4  5  3  3  3  4  5 
DIFFERENTIAL EQUATIONS THEORY  4  4  4  4  3  3  4  5  5  4  5  3  3 
SINGULAR INTEGRAL EQUATIONS AND APPLICATIONS  5  5  4  4  3  3  5  5  4  4  3  3  5 
ELLIPTIC INTEGRALS AND ELLIPTIC FUNCTIONS  4  4  3  3  5  5  4  4  5  5  3  3  5 
FUZZY SET THEORY  4  4  3  3  5  4  5  3  4  5  3  3  4 
APPROXIMATION THEORY I  4  3  4  3  4  5  5  3  3  4  5  5  4 
ABSTRACT MEASUREMENT THEORY I  5  5  4  4  3  3  5  5  4  4  3  3  5 
SPECIAL TOPICS IN FUNCTIONAL ANALYSIS  5  4  4  4  5  3  4  3  4  5  3  4  4 
SPECIAL TOPICS IN NUMERICAL ANALYSIS I  5  4  3  4  4  5  4  3  3  4  5  4  3 
SPECIAL TOPICS IN APPLIED MATHEMATICS I  3  4  5  5  5  4  4  4  4  3  4  3  4 
ADVANCED SCIENTIFIC CALCULATION METHODS I  4  3  3  5  4  3  3  4  4  5  4  3  4 
FINITE ELEMENTS METHOD I  5  4  3  5  4  3   4  3  5  4   5 
             

1. Year
 2. Term
Ders Adı  Py1  Py2  Py3  Py4  Py5  Py6  Py7  Py8  Py9  Py10  Py11  Py12  Py13 
FUZZY TOPOLOGICAL SPACES  5  4  4  3  4  5  5  4  3  4  4  3  3 
FUZZY FUNCTIONS THEORY AND APPLICATIONS  5  4  4  5  5  5  5  4  3  5  5  5  5 
DYNAMIC SYSTEMS IN TIME SCALES II  5  4  2  3  5  5  4  4  4  5  5  4  4 
SPECIAL TOPICS IN LINEAR ALGEBRA  5  4  4  3  3  3  3  4  3  5  3  4  3 
ALGEBRA II  5  4  4  3  4  3  3  3  3  5  4  3  4 
SCIENTIFIC CALCULATION AND PROGRAMMING II  5  4  3  5  5  5  4  4  4  5  5  4  5 
SPECIAL TOPICS IN REAL ANALYSIS  5  4  4  3  4  2  3  4  3  5  4  3  4 
INTRODUCTION TO HILBERT SPACES  5  4  4  3  4  2  3  4  3  5  4  3  4 
INTRODUCTION TO ALGEBRAIC GEOMETRY II  5  4  4  3  3  3  3  4  3  3  3  3  4 
RIEMANN GEOMETRY  5  4  2  3  5  5  4  4  4  5  5  5  4 
SPECIAL TOPICS IN DIFFERENTIAL GEOMETRY  5  4  2  3  5  5  4  4  4  5  5  5  4 
NUMERICAL SOLUTIONS OF PARTIAL DIFFERENTIAL EQUATIONS II  5  5  4  3  5  3  5  2  4  5  5  4  2 
LATTICE THEORY  5  4  4  1  1  1  1  4  3  1  1  1  4 
SET THEORY  5  4  4  1  1  1  1  4  3  1  1  1  4 
FUNCTIONAL ANALYSIS  5  4  4  3  4  2  3  4  3  5  4  3  4 
TOPOLOGICAL GROUPS  5  4  4  3  4  2  3  4  3  5  4  3  4 
GRAPH ALGORITHMS AND OPTIMIZATION  5  4  3  5  5  5  4  4  4  5  5  5  4 
ORIENTED GRAPHS  5  4  3  5  5  5  4  4  4  5  5  5  4 
DENUMERABLE GRAPHS  5  4  3  5  5  5  4  4  4  5  5  5  4 
NUMERICAL LINEAR ALGEBRA  5  4  2  5  5  5  4  4  4  5  5  4  5 
INTRODUCTION TO ALGEBRAIC TOPOLOGY II  5  4  4  3  4  2  3  4  3  5  4  3  3 
DIFFERENCE EQUATIONS II  5   2  3  5  5  4  4  4  5  5  5  4 
GRAPH THEORY II  5  4  3  5  5  5  4  4  4  5  5  5  4 
NUMERICAL ANALYSIS  5  4  2  5  5  5  4  4  4  5  5  4  4 
PARTIAL DIFFERENTIAL EQUATIONS II  5  5  2  5  4  4  4  4  4  5  3  5  5 
NUMERICAL SOLUTION OF DIFFERENTIAL EQUATIONS II  5  5  4  3  5  3  5  2  4  5  5  4  2 
SPECEIFIC FUNCTIONS AND APPROXIMATION PROPERTIES II  5  5  4  2  4  3  5  2  3  5  4  3  4 
TOPOLOGICAL VECTOR SPACES II  5  4  4  3  4  2  3  4  3  5  4  3  4 
INTEGRAL TRANSFORMATIONS  4  5  3  5  4  5  3  4  4  4  4  3  5 
DIFFERENTIABLE MANIFOLDS  5  4  2  3  5  5  4  4  4  5  5  5  4 
FOURIER AND LAPLACE TRANSFORMATIONS  4  4  3  4  5  4  3  4  5  4  4  3  4 
Specialization Field Course  4  5  4  3  4  4  3  5  5  4  4  3  5 
ABSTRACT MEASUREMENT THEORY II  3  4  5  5  4  5  5  4  4  3  3  5  4 
APPLIED FUNCTIONAL ANALYSIS  4  4  4  3  3  3  5  5  5  4  4  4  4 
PERTURBATION THEORY  4  4  4  5  5  5  4  4  5  5  4  3  4 
FINITE ELEMENTS METHOD II  3  4  5  3  4  5  5  4  3  4  5  4  5 
             

2. Year
 1. Term
Ders Adı  Py1  Py2  Py3  Py4  Py5  Py6  Py7  Py8  Py9  Py10  Py11  Py12  Py13 
Specialization Field Course  4  5  4  3  4  4  3  5  5  4  4  3  5 
Thesis Work  4  5  4  3  4  4  3  5  5  4  4  3  5 
             

2. Year
 2. Term
Ders Adı  Py1  Py2  Py3  Py4  Py5  Py6  Py7  Py8  Py9  Py10  Py11  Py12  Py13 
Specialization Field Course  4  5  4  3  4  4  3  5  5  4  4  3  5 
             

