معرفی
Shane Kelly is an Associate Professor at the Graduate School of Mathematical Sciences, University of Tokyo. His research focuses on algebraic geometry, with emphasis on algebraic K-theory, motivic homotopy theory, and their applications to representation theory. He has held academic positions at institutions including Tokyo Tech and FU Berlin, where he taught courses such as Derived Algebraic Geometry and (Pro)Étale Cohomology. His PhD thesis, completed at Université de Paris-Nord 13 and Australian National University under Denis-Charles Cisinski and Amnon Neeman, explored 'Triangulated categories of motives in positive characteristic.'
Key research contributions include studies on cdh-descent, pro-cdh topology, Hodge cohomology filtrations, and the interplay between motivic spectra and Milnor excision. His work frequently involves collaborations with prominent mathematicians like Shuji Saito and Marc Hoyois. Teaching responsibilities span advanced topics in algebraic geometry, linear algebra, and data science, primarily in Japanese. He maintains active research through grants and publications in top-tier journals like Geometry & Topology and Compositio Mathematica.
Notable articles include foundational work on log homotopy types (2025), pro-cdh descent (2025), and non-reduced valuation rings (2024). His courses reflect expertise in étale cohomology, derived algebraic geometry, and linear algebra pedagogy. No academic awards are explicitly mentioned, but his prolific publication record underscores his impact in algebraic geometry and related fields.
