Enumerative geometry of curves and surfaces
| 분야Field | |||
|---|---|---|---|
| 날짜Date | 2024-03-08 ~ 2024-03-08 | 시간Time | 15:00 ~ 17:00 |
| 장소Place | Math bldg. 404 | 초청자Host | |
| 연사Speaker | Young-Hoon Kiem | 소속Affiliation | KIAS |
| TOPIC | Enumerative geometry of curves and surfaces | ||
| 소개 및 안내사항Content | Title : Enumerative geometry of curves and surfaces Speaker : Young-Hoon Kiem (KIAS) Abstract : Enumerative geometry is the study of questions like “How many geometric figures of fixed topological type satisfy certain given conditions?” It is one of the oldest subjects in mathematics dating back to Apollonius, 22 centuries ago. In 1900, Hilbert included the Schubert calculus, enumerative geometry of linear subspaces, as the fifteenth in his famous list of 23 problems for the coming century. About 30 years ago, enumerative geometry of curves was revolutionized by conjectures generated by string theory, many of which are now firmly established mathematical theorems. By a technical breakthrough only a few years ago, we now have a modern surface counting theory. In this colloquium, I’d like to convey some of the key ideas in classical and modern enumerative geometry. |
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| 학회명Field | Enumerative geometry of curves and surfaces | ||
|---|---|---|---|
| 날짜Date | 2024-03-08 ~ 2024-03-08 | 시간Time | 15:00 ~ 17:00 |
| 장소Place | Math bldg. 404 | 초청자Host | |
| 소개 및 안내사항Content | Title : Enumerative geometry of curves and surfaces Speaker : Young-Hoon Kiem (KIAS) Abstract : Enumerative geometry is the study of questions like “How many geometric figures of fixed topological type satisfy certain given conditions?” It is one of the oldest subjects in mathematics dating back to Apollonius, 22 centuries ago. In 1900, Hilbert included the Schubert calculus, enumerative geometry of linear subspaces, as the fifteenth in his famous list of 23 problems for the coming century. About 30 years ago, enumerative geometry of curves was revolutionized by conjectures generated by string theory, many of which are now firmly established mathematical theorems. By a technical breakthrough only a few years ago, we now have a modern surface counting theory. In this colloquium, I’d like to convey some of the key ideas in classical and modern enumerative geometry. |
||
| 성명Field | Enumerative geometry of curves and surfaces | ||
|---|---|---|---|
| 날짜Date | 2024-03-08 ~ 2024-03-08 | 시간Time | 15:00 ~ 17:00 |
| 소속Affiliation | KIAS | 초청자Host | |
| 소개 및 안내사항Content | Title : Enumerative geometry of curves and surfaces Speaker : Young-Hoon Kiem (KIAS) Abstract : Enumerative geometry is the study of questions like “How many geometric figures of fixed topological type satisfy certain given conditions?” It is one of the oldest subjects in mathematics dating back to Apollonius, 22 centuries ago. In 1900, Hilbert included the Schubert calculus, enumerative geometry of linear subspaces, as the fifteenth in his famous list of 23 problems for the coming century. About 30 years ago, enumerative geometry of curves was revolutionized by conjectures generated by string theory, many of which are now firmly established mathematical theorems. By a technical breakthrough only a few years ago, we now have a modern surface counting theory. In this colloquium, I’d like to convey some of the key ideas in classical and modern enumerative geometry. |
||
| 성명Field | Enumerative geometry of curves and surfaces | ||
|---|---|---|---|
| 날짜Date | 2024-03-08 ~ 2024-03-08 | 시간Time | 15:00 ~ 17:00 |
| 호실Host | 인원수Affiliation | Young-Hoon Kiem | |
| 사용목적Affiliation | 신청방식Host | KIAS | |
| 소개 및 안내사항Content | Title : Enumerative geometry of curves and surfaces Speaker : Young-Hoon Kiem (KIAS) Abstract : Enumerative geometry is the study of questions like “How many geometric figures of fixed topological type satisfy certain given conditions?” It is one of the oldest subjects in mathematics dating back to Apollonius, 22 centuries ago. In 1900, Hilbert included the Schubert calculus, enumerative geometry of linear subspaces, as the fifteenth in his famous list of 23 problems for the coming century. About 30 years ago, enumerative geometry of curves was revolutionized by conjectures generated by string theory, many of which are now firmly established mathematical theorems. By a technical breakthrough only a few years ago, we now have a modern surface counting theory. In this colloquium, I’d like to convey some of the key ideas in classical and modern enumerative geometry. |
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2024-02-20 10:27 ·
조회 704 
