Curricular information is subject to change.
On successful completion of this module the student should appreciate the shortcomings in the Riemann integral and the necessity for the introduction of the Lebesgue integral; be familiar with the basic theory of sigma algebras, measurable functions and integrable functions; know the conditions under which it is possible to swap limits and integration; be familiar with applications of measure theory to functional analysis, potential theory and other areas of mathematics.
| Student Effort Type | Hours |
|---|---|
| Specified Learning Activities | 24 |
| Autonomous Student Learning | 60 |
| Online Learning | 36 |
| Total | 120 |
A first course in Mathematical Analysis equal or equivalent to MATH10320 is required.
Learning Recommendations:It is recommended that students have taken first courses in Calculus and Metric Spaces, equal or equivalent to MATH10350 and MATH30090, respectively.
| Description | Timing | Component Scale | % of Final Grade | ||
|---|---|---|---|---|---|
| Exam (Online): 2 Hour Final Online Exam | Week 14 | Standard conversion grade scale 40% | No | 80 |
No |
| Assignment(Including Essay): Exercise sheet problems submitted during the semester | Week 6, Week 8, Week 10, Week 12 | Standard conversion grade scale 40% | No | 20 |
No |
| Resit In | Terminal Exam |
|---|---|
| Spring | Yes - 2 Hour |
• Group/class feedback, post-assessment
Not yet recorded.
| Name | Role |
|---|---|
| Dr Conor Finnegan | Lecturer / Co-Lecturer |