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Levels
4
Courses
16
Credits
39
Number of Alumni
41
Number of students
49
Overview

The Master of Science in Mathematics program provides a comprehensive curriculum consisting of 39 credit hours, including 26 credit hours for 11 required courses, 4 credit hours for two elective courses, and 9 credit hours for a thesis. The program aims to provide students with advanced mathematical knowledge and skills in specialized areas of mathematics, engaging them in recent scientific research developments to prepare them to work in advanced positions.

 

Program Mission
Providing the community with qualified cadres with advanced knowledge and skills that enhance their abilities to conduct research in mathematics through a stimulating research environment to achieve distinguished education, and community services.

Program Goals

  1. To provide students with advanced mathematical knowledge that enhances their skills in specialized areas of mathematics. 
  2. To develop and continuously improve the educational and research environment in the program.
  3. To prepare skilled and well-prepared cadres of mathematicians capable of carrying out scientific research in focused areas of mathematics and working in advanced positions.
  4. To engage students and faculty in community initiatives and partnerships.

 

Graduate Attributes
By the end of the program, students will have the following attributes:

  1. Problem-solving proficiency.
  2. Analysis, inference and conclusion proficiency.
  3. Technology and digital skills proficiency.
  4. Scientific research proficiency.  
  5. Communication proficiency.
  6. Self-learning and management.
  7. Ethical responsibilities commitment.
  8. Teamwork.

 

Program Learning Outcomes

By the end of the program, students will be able to:

  1. Demonstrate advanced and specialized knowledge of concepts and principles in mathematics at the graduate and specialized levels.
  2. Apply specialized theories, principles, and concepts to solve problems and prove statements in complex and advanced contexts.
  3. Analyze specialized theories and problems to draw inferences, generalizations, explanations, and reach conclusions in unanticipated situations.
  4. Evaluate solutions for problems in complex scenarios and challenges using analytical and computational techniques and digital technologies.
  5. Conduct independent and joint research projects in specific areas of mathematics.
  6. Communicate advanced mathematical ideas and research results effectively in written and oral forms.
  7. Plan for self-learning and professional development with the ability to monitor progress and take actions for adjustment.
  8. Commitment to professional and academic values when dealing with various issues.
  9. Work effectively on a team to establish goals, plan tasks, meet objectives and take responsibility as a team member and a leader.

Program levels

Level One
Level Two
Level Three
Level Four
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