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2024-02-05Which graded algebras are realizable as the cohomology of the space?Donald Stanley (University of Regina, Canada)
2024-02-05 10:30 - 11:30
Room 202, Astronomy and Mathematics Building -
2023-12-07Flips and Flops IVSz-Sheng Wang (Academia Sinica)
2023-12-07 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-12-04Flips and Flops IIISz-Sheng Wang (Academia Sinica)
2023-12-04 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-30Flips and Flops IISz-Sheng Wang (Academia Sinica)
2023-11-30 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-27Flips and Flops ISz-Sheng Wang (Academia Sinica)
2023-11-27 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-23Classification of terminal 3-fold singularities IVSz-Sheng Wang (Academia Sinica)
2023-11-23 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-20Classification of terminal 3-fold singularities IIISz-Sheng Wang (Academia Sinica)
2023-11-20 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-16Classification of terminal 3-fold singularities IISz-Sheng Wang (Academia Sinica)
2023-11-16 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-13Classification of terminal 3-fold singularities ISz-Sheng Wang (Academia Sinica)
2023-11-13 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-09Canonical and terminal 3-fold singularities IVSz-Sheng Wang (Academia Sinica)
2023-11-09 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-06Canonical and terminal 3-fold singularities IIISz-Sheng Wang (Academia Sinica)
2023-11-06 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-11-02Canonical and terminal 3-fold singularities IISz-Sheng Wang (Academia Sinica)
2023-11-02 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-30Canonical and terminal 3-fold singularities ISz-Sheng Wang (Academia Sinica)
2023-10-30 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-26Surface singularities IVSz-Sheng Wang (Academia Sinica)
2023-10-26 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-23Surface singularities IIISz-Sheng Wang (Academia Sinica)
2023-10-23 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-19Surface singularities IISz-Sheng Wang (Academia Sinica)
2023-10-19 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-16Surface singularities ISz-Sheng Wang (Academia Sinica)
2023-10-16 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-12Cone theorem IIISz-Sheng Wang (Academia Sinica)
2023-10-12 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-05Cone theorem IISz-Sheng Wang (Academia Sinica)
2023-10-05 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-10-02Cone theorem ISz-Sheng Wang (Academia Sinica)
2023-10-02 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-28Singularities in the MMP IISz-Sheng Wang (Academia Sinica)
2023-09-28 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-25Singularities in the MMP ISz-Sheng Wang (Academia Sinica)
2023-09-25 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-21Vanishing theorem IISz-Sheng Wang (Academia Sinica)
2023-09-21 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-18Vanishing theorem ISz-Sheng Wang (Academia Sinica)
2023-09-18 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-14Existence of rational curves IISz-Sheng Wang (Academia Sinica)
2023-09-14 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-11Existence of rational curves ISz-Sheng Wang (Academia Sinica)
2023-09-11 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-07Cone of divisorsSz-Sheng Wang (Academia Sinica)
2023-09-07 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-09-04Motivation of the Mori programSz-Sheng Wang (Academia Sinica)
2023-09-04 10:20 - 12:10
Room 201, Astronomy and Mathematics Building -
2023-08-30TIMS Lectures Series in Algebraic Geometry (Sep. 4 - Dec. 15, 2023)Introduction to the Minimal Model Program and SingularitiesCourse Description
This course will introduce the Minimal Model Program (MMP), including singularities in MMP and the cone theorem. We will also study 3-dimensional terminal and canonical singularities in more details. Topics will include:
• Mori’s existence theorem of rational cuves
• Singularities in MMP
• Cone theorems
• Elliptic surface singularities and 3-fold canonical singularities
• Classification of 3-fold terminal singularities
• Existence of 3-fold flips (after Shokurov)Course Objectives
The goal of this course is to provide general knowledge and skills in
birational geometry.Prerequisites
Knowledge of algebraic geometry is required:
• R. Hartshornes, Algebraic Geometry
• A. Beauville, Complex algebraic surfaces
Preliminary knowledge of the theory of deformation will be very helpful.Textbook
J. Kollar and S. Mori, Birational Geometry of Algebraic Varieties, 1998Date: Every Monday and Thursday
Sep. 4 ~ Dec. 15, 2023
Time: 10 : 20 ~ 12 : 10
Place: Room 201 (Astro-Math Building 2F, NTU)
Speaker: Sz-Sheng Wang (Academia Sinica) -
2023-08-30Motivation of the Mori programSz-Sheng Wang (Academia Sinica)
2023-09-04 10:20 - 12:10
Room 201, Astronomy and Mathematics Building