Hodge Theory Fall 2026
The course introduces complex manifolds, Kähler manifolds, Hodge structures, and variations of Hodge structures. Through examples of curves, K3 surfaces, Calabi–Yau manifolds, and families of hypersurfaces, we will study the corresponding period domains and period maps.
The schedule follows weeks 1–16 of the Fudan University 2026–2027 academic calendar. The two holiday Fridays are marked below; there are 14 regular Friday meetings between September 11 and December 25, 2026.
Class meetings: SIMIS 1010, 9:50–12:30 (Shanghai time). Week numbers follow the Fudan academic calendar and include holiday weeks.
|
Fudan week |
Date (Friday) |
Arrangement |
|
1 |
September 11, 2026 |
Regular class |
|
2 |
September 18, 2026 |
Regular class |
|
3 |
September 25, 2026 |
No class — Mid-Autumn Festival holiday |
|
4 |
October 2, 2026 |
No class — National Day holiday |
|
5 |
October 9, 2026 |
Regular class |
|
6 |
October 16, 2026 |
Regular class |
|
7 |
October 23, 2026 |
Regular class |
|
8 |
October 30, 2026 |
Regular class |
|
9 |
November 6, 2026 |
Regular class |
|
10 |
November 13, 2026 |
Regular class |
|
11 |
November 20, 2026 |
Regular class |
|
12 |
November 27, 2026 |
Regular class |
|
13 |
December 4, 2026 |
Regular class |
|
14 |
December 11, 2026 |
Regular class |
|
15 |
December 18, 2026 |
Regular class |
|
16 |
December 25, 2026 |
Regular class |
Fudan weeks 17–18 (December 28, 2026–January 8, 2027) are reserved for final examinations, with regular classes suspended. January 1 is the New Year’s Day holiday; it is not a regular meeting of this course.
Calendar information checked on September 8, 2026.
Lecture notes and recordings will be posted here when available.
To be announced.
To be announced.
To be announced.