Files in This Item:
File | Format | ||
---|---|---|---|
b1347167.mp4 | Streaming Video | View/Open |
Title: | Antiorbital Complexes |
Originating Office: | IAS |
Speaker: | Lusztig, George |
Issue Date: | 23-Dec-2009 |
Event Date: | 23-Dec-2009 |
Group/Series/Folder: | Record Group 8.15 - Institute for Advanced Study Series 3 - Audio-visual Materials |
Location: | 8.15:3 box 1.4 |
Notes: | Institute for Advanced Study Seminars on Geometric Representation Theory. Abstract: Let E be a finite dimensional vector space over an algebraic closure of a finite field with a given linear action of a connected linear algebraic group K and let E´ be the dual space. A complex of l-adic sheaves on E is said to be orbital if it is a simple perverse sheaf whose support is a single K-orbit. A complex of l-adic sheaves on E is said to be biorbital if it is orbital and if of biorbital complexes arising in the case where E is an eigenspace of a semisimple automorphism of a reductive Lie algebra. Duration: 67 min. |
Appears in Series: | 8.15:3 - Audio-visual Materials Videos for Public -- Distinguished Lectures |