本文印刷
全画面プリント
本日
過去の記録 ～09/27｜本日 09/28 | 今後の予定 09/29～
2022年09月28日(水)
古典解析セミナー
11:30-17:00 数理科学研究科棟(駒場) 128号室
伊藤公毅 氏 (大阪電気通信大学) 11:30-12:00
差分加群とホモロジー 4 (JAPANESE)
伊藤公毅 氏 (大阪電気通信大学) 14:00-17:00
差分加群とホモロジー 5 (JAPANESE)
伊藤公毅 氏 (大阪電気通信大学) 11:30-12:00
差分加群とホモロジー 4 (JAPANESE)
伊藤公毅 氏 (大阪電気通信大学) 14:00-17:00
差分加群とホモロジー 5 (JAPANESE)
代数学コロキウム
17:00-18:00 ハイブリッド開催
数理科学研究科所属以外の方は、オンラインでのご参加をお願いいたします。
Jens Eberhardt 氏 (University of Wuppertal)
A K-theoretic approach to geometric representation theory (ENGLISH)
数理科学研究科所属以外の方は、オンラインでのご参加をお願いいたします。
Jens Eberhardt 氏 (University of Wuppertal)
A K-theoretic approach to geometric representation theory (ENGLISH)
[ 講演概要 ]
Perverse sheaves and intersection cohomology are central objects in geometric representation theory. This talk is about their long-lost K-theoretic cousins, called K-motives. We will discuss definitions and basic properties of K-motives and explore potential applications to geometric representation theory. For example, K-motives shed a new light on Beilinson--Ginzburg--Soergel's Koszul duality -- a remarkable symmetry in the representation theory and geometry of two Langlands dual reductive groups. We will see that this new form of Koszul duality does not involve any gradings or mixed geometry which are as essential as mysterious in the classical approaches.
Perverse sheaves and intersection cohomology are central objects in geometric representation theory. This talk is about their long-lost K-theoretic cousins, called K-motives. We will discuss definitions and basic properties of K-motives and explore potential applications to geometric representation theory. For example, K-motives shed a new light on Beilinson--Ginzburg--Soergel's Koszul duality -- a remarkable symmetry in the representation theory and geometry of two Langlands dual reductive groups. We will see that this new form of Koszul duality does not involve any gradings or mixed geometry which are as essential as mysterious in the classical approaches.
