MATH 205Analysis II
Lebesgue measure theory, abstract measure theory, measurable functions, integration, space of absolutely integrable functions, dominated convergence theorem, convergence in measure, Riesz representation theorem, product measure and Fubini 's theorem. L<sup>p</sup> spaces, derivative of a measure, the Radon-Nikodym theorem, and the fundamental theorem of calculus.
Prerequisite(s): MATH 204. Enrollment is restricted to graduate students.
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When it runs
Winter 2027Open Winter 2027
| Section | Type | When | Where | Instructor | Seats |
|---|---|---|---|---|---|
| 01 | Lecture | Tue Thu 9:50am–11:25am | TBA | L. Lin | Open 0/20 |
Winter 2026Open Winter 2026
| Section | Type | When | Where | Instructor | Seats |
|---|---|---|---|---|---|
| 01 | Lecture | Tue Thu 1:30pm–3:05pm | McHenry Clrm 1270 | R. Gharakhloo | Open 11/20 |
Who teaches it
| Instructor | Rating | Difficulty | Would take again | Reviews |
|---|---|---|---|---|
| Longzhi Lin | 1.5 / 5 | 4.2 / 5 | 7% | 26 |
| Roozbeh Gharakhloo | 4.3 / 5 | 2.5 / 5 | 100% | 4 |
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