研究者紹介
・応募書類の受付をした応募者にメールで通知いたしました（通知方法を変更したため、マイページではご確認いただけません）。メールが届いていない場合は recruit@mail2.adm.kyoto-u.ac.jp までご連絡下さい。
・書類選考の結果については9月下旬頃にメールにてご連絡をさせていただく予定です。
・選考スケジュールの変更がありましたら、ホームページ上でご連絡いたします。
-We sent an email to the applicants whose proposals had been received. (Notification method has been changed. We will not notify you on your applicant’s personal page.) If you have not received the email, please contact to recruit@mail2.adm.kyoto-u.ac.jp.
-We will inform you of the results of the document screening by e-mail around late-September.
-If we change any screening schedule, we will inform you on our website.
第14期
任期：2024年4月～
GL：グローバル型（従来型）
TT：部局連携型（卓越研究員型）
● PSTRAGOWSKI Piotr（プストラゴスキ ピョトル） 特定准教授
専門領域： ホモトピー論
研究課題： 形と算術：プリズムコホモロジー
受入先部局： 数理解析研究所
直前所属： ハーバード大学
自己紹介
The subject of homotopy theory studies the properties of shapes which are invariant under continuous change. Despite its geometric origins, one of the great discoveries of XX century mathematics is that such phenomena are closely related to arithmetic, the study of phenomena arising from the integers. Very informally, this means that the deep properties of prime numbers are reflected in the structure of space and the shapes which can inhibit it. The goal of this Hakubi project is the study of prismatic cohomology, which is a recently discovered invariant of varieties in mixed characteristic which led to large advances in the field of arithmetic geometry. As first shown by Hahn-Raksit-Wilson, prismatic cohomology naturally arises from the even filtration, which informally means that it is essentially encoded by the structure of stable homotopy theory itself. This surprising discovery connects prismatic cohomology to a wide range of mathematics, such as the theory of motives or chromatic homotopy theory and allows one to apply it to the study of localizing invariants of ring spectra.
