Time: 14h00, Tuesday, June 16, 2020

Location: Room 304, Building A5, Institute of Mathematics

 Abstract:: Let k be a field of characteristic zero, K=k((x)), and a vector K-space V. A differential operator on V is a K-linear map D: V longrightarrow V satisfying Leibniz's rule. In this talk, I will present a result of Levelt on the Jordan decomposition for a class of singular differential operators over K.