Date: January 12th - 13th, 2021 To view the program schedule and video links, click here. Date: January 19th - 22nd, 2021 To view the program schedule and video links, click here. Date: January 26th, 2021 To view the abstract and video link, click here. Date: February 1st - 5th, 2021 To view the program schedule and video links, click here. Date: March 29th - April 2nd, 2021 To view the program schedule and video links, click here. A Course on Saito Theory
Organizers: Dr. Ludmil Katzarkov and Dr. Kyoung-Seog Lee
Abstract: The theory of Spectra of Singularities of a function was initiated by Arnold, Varcenko, Saito and Steenbrink. It has had many spectacular applications. Recently this classical theory was connected by Mustata and Popa with the theory of Hodge ideals. These talks serve as an educational introduction to next week talks by Maxim Kontsevich, who connects the theory of Spectra with category theory.
To view the abstracts of this program, click here.
Homological Mirror Symmetry and Applications
Organizers: Dr. Mohammed Abouzaid, Dr. Denis Auroux, Dr. Matthew Ballard, Dr. Andrew Harder, Dr. Ludmil Katzarkov, Dr. Maxim Kontsevich, Dr. Melissa Chiu-Chu Liu, Dr. Tony Pantev, and Dr. Yuri Tschinkel
To view the abstracts of this program, click here.
Colloquium Talk of Terence Tao
Time: 18:15pm (EET) 11:15am (EST)
Organizers: ICMS-Sofia, IMSA, & UBM
Moduli and Hodge Theory
Organizers: Dr. Philip Grifiths & Dr. Carlos Simpson
Abstract: The conference will be on topics related to moduli questions with special emphasis on areas where Hodge theory may be used.
To view the abstracts of this program, click here.
Recent Developments in Hodge Theory
Organizers: ICMS-Sofia
To view the abstracts of this program, click here.
Short Courses and Seminars - Spring & Summer 2021
Copyright: 2024 University of Miami. All Rights Reserved.
Emergency Information
Privacy Statement & Legal Notices
Individuals with disabilities who experience any technology-based barriers accessing University websites can submit details to our online form.