Master of Science in Mathematics
Description:
The Master of Science in Pure Mathematics program started at the beginning of the academic year 1427/1428 AH (2007-2008 AD). Students study for two academic years divided into four semesters. The program emphasizes a deep understanding of abstract mathematical theories and prepares students for careers in academic research, university teaching, as well as some advanced technical fields in industry and finance. Students are required to take 36 credits during the first three semesters. The fourth semester is devoted to an elective course and a research project (4 credits) in a mathematics discipline under the supervision of a faculty member in the department. The program has received full programmatic accreditation from the National Center for Academic Accreditation and Assessment (NCAAA) for the period from October 2024 to April 2028.
Eligible Applicants
Male and female students
Method of study
Courses and Research Project
Degree
Master
School level
Postgraduate studies
Place of study (Male Students)
College Headquarters (Almelida)
Place of study (female students)
College Main Campus (Al-Malidah) (Female Section)
Required specialization
Bachelor of Science in Mathematics from the College of Science
Admission from outside the major
Admission from outside the specialty is not possible
Years of study
Two school years
Study period
None
Number of Credit Hours
44
Credits required for graduation
44 semester hours
STEP test
37
Other conditions
None
Tuition fees
40,000
Required GPA
of at least 5
3
of at least 4
2
of at least 100
72.5
Preference Mechanism for Admission
GPA
50%
Undergraduate Aptitude Test
50%
Differentiation test
None
Educational goals :
1- Providing students with advanced mathematical knowledge and skills that prepare them to continue their graduate studies.
2- Developing the student's ability to understand, formulate, deduce, and write mathematical proofs correctly.
3- Providing students with the basics of teamwork, self-development, work ethics, and personal and social responsibility.
4- Providing students with the skills of using information technology, developing their ability to communicate mathematical content correctly, and improving oral and written communication skills in solving practical life issues.
Learning outcomes :
Knowledge and understanding: Upon successful completion of the program, students will be able to:
1. Formulate advanced mathematical concepts in various branches of mathematics, especially in the fields of pure mathematics (algebra, real analysis, complex analysis, topology, differential equations, computational mathematics, etc.)
2. Write logical arguments to prove mathematical concepts.
3. Formulate advanced mathematical proofs in a logical scientific manner and perform abstract mathematical reasoning.
4. Recognize the importance and value of mathematical thinking, training, and problem-solving approaches in a variety of disciplines using techniques from different fields and in-depth knowledge of selected topics of pure mathematics offered by the department, and move towards mathematical and numerical knowledge.
Skills: Upon successful completion of the program, students will be able to:
1. Justify2. Apply mathematical knowledge in their career path related to mathematical sciences or in post-master's studies.
3. Create and explain various examples of physical phenomena to link theory and practice by breaking down possible issues into simpler sub-issues.
4. Analyze the relevance of mathematics and its techniques in solving real-life issues, and identify the limitations of these techniques and the validity of the results.
Values, autonomy and responsibility: Upon successful completion of the program, students will be able to:
1. Work as a collaborative team to facilitate constructive solutions to life issues.
2. Utilize information technology resources and analysis tools as applied to ethical and professional issues.
3. Identify and appropriately address issues that require attention and address them on an individual or group basis.
4. Demonstrate logical arguments orally and in writing to a range of audiences.
5. Produce and use presentation formats appropriate for different math contexts and audiences.
Mathematical arguments and proofs are formulated in a logical scientific manner using tests of abstraction, generalization, and prediction.
Tracks :
No program tracks
Career opportunities:
1- Researchers at research centers
2- Academic counselors and supervisors at branches of the Ministry of Education.
3- Cryptography specialist in cybersecurity companies or government organizations
None
Symbol: 93MATH
Issue number: 2
Total hours: 44
Compulsory: 32
Optional: 12
Compulsory courses
First level
Symbol | Name | Credit hours | My theory | My work | Requirement | Classification |
---|---|---|---|---|---|---|
MATH540 | Linear algebra | 4 | 4 | 0 | University requirements | |
MATH570 | Tapology (1) | 4 | 4 | 0 | University requirements | |
MATH580 | Measurement and Integration Theorem | 4 | 4 | 0 | University requirements |
Second level
Symbol | Name | Credit hours | My theory | My work | Requirement | Classification |
---|---|---|---|---|---|---|
MATH583 | Complex Analysis (1) | 4 | 4 | 0 | University requirements | |
MATH581 | Dali Analysis (1) | 4 | 4 | 0 | MATH570, MATH580 | University requirements |
MATH541 | Just algebra | 4 | 4 | 0 | University requirements |
Third level
Symbol | Name | Credit hours | My theory | My work | Requirement | Classification |
---|---|---|---|---|---|---|
MATH520 | Ordinary differential equations | 4 | 4 | 0 | University requirements |
Fourth level
Symbol | Name | Credit hours | My theory | My work | Requirement | Classification |
---|---|---|---|---|---|---|
MATH599 | Research project | 4 | 4 | 0 | University requirements |
Optional courses
Symbol | Name | Credit hours | My theory | My work | Requirement | Classification |
---|---|---|---|---|---|---|
MATH587 | Complex Analysis (2) | 4 | 4 | 0 | MATH583 | University requirements |
MATH544 | Galois fields and theory | 4 | 4 | 0 | MATH541 | University requirements |
MATH572 | Algebraic topology | 4 | 4 | 0 | MATH570 | University requirements |
MATH573 | Differential topology | 4 | 4 | 0 | MATH570, MATH540 | University requirements |
MATH574 | Riemann geometry | 4 | 4 | 0 | MATH570 | University requirements |
MATH584 | Dali Analysis (2) | 4 | 4 | 0 | MATH581 | University requirements |
MATH519 | Quantum mechanics | 4 | 4 | 0 | University requirements | |
MATH523 | partial differential equations | 4 | 4 | 0 | MATH580 | University requirements |
MATH533 | Discrete math | 4 | 4 | 0 | MATH541 | University requirements |
MATH575 | Turbulent Vector Spaces | 4 | 4 | 0 | MATH581, MATH570 | University requirements |
MATH543 | Selected Topics in Algebra | 4 | 4 | 0 | MATH541, MATH540 | University requirements |
MATH585 | Random analysis | 4 | 4 | 0 | MATH581 | University requirements |
MATH556 | Numerical analysis | 4 | 4 | 0 | University requirements | |
MATH571 | Tapology (2) | 4 | 4 | 0 | University requirements | |
MATH542 | Theory of cliques | 4 | 4 | 0 | MATH570 | University requirements |