Program Learning Objectives
- Demonstrate a high level of overall mathematical knowledge in the traditional areas of advanced mathematics, such as algebra, analysis, topology, and discrete mathematics.
- Apply mathematical knowledge in new settings.
- Produce detailed, rigorous, and correct proofs.
- Communicate effectively in oral and written forms.
Required Courses | ||
MATH 505 | Graduate Teaching Seminar | 1 |
MATH 520 | Applied Analysis I | 4 |
MATH 521 | Applied Analysis II | 4 |
MATH 530 | Discrete Mathematics with Applications I | 4 |
MATH 531 | Discrete Mathematics with Applications II | 4 |
MATH 540 | Topology I | 4 |
MATH 541 | Topology II | 4 |
MATH 548 | Transition to Graduate Mathematics | 4 |
MATH 550 | Real Analysis | 4 |
MATH 560 | Field Theory | 4 |
MATH 561 | Graduate Algebra | 4 |
Electives | 4 | |
Select additional units at the 400 or 500 level as approved by the Graduate Committee. | ||
Satisfactory completion of the comprehensive examinations. | ||
Total units | 45 |