You are cordially invited to the ODTU-Bilkent Algebraic Geometry Seminar.<\/p>\n
Speaker: Michael Chitayat (University of Padova)<\/p>\n
\u201cBorel subgroups of Aut(A^n)\u201d<\/p>\n
Abstract: Let $X$ be an affine variety. It was recently proved that a connected solvable $G\\subseteq \\rm{Aut}(X)$ can be decomposed as a semi-direct product $G=T\\ltimes U$ where $T$ is an algebraic torus and $U$ is a nested unipotent subgroup. A $\\textit{Borel Subgroup of}$ $\\rm{Aut}(X)$ is a maximal element of the set of connected solvable subgroups of $\\rm{Aut}(X)$. In this talk I will discuss Borel subgroups of $\\rm{Aut}(X)$ with a focus on the special case where $X=\\mathbb{A}^n$.<\/p>\n
This is joint work with Andriy Regeta and Daniel Daigle.<\/p>\n
Date: 10 April 2026, Friday
\nTime: 15:40 (GMT+3)
\nPlace: Zoom<\/p>\n
This is an online seminar. To request the Zoom link, please send a message to sertoz@bilkent.edu.tr<\/p>\n","protected":false},"excerpt":{"rendered":"
You are cordially invited to the ODTU-Bilkent Algebraic Geometry Seminar. Speaker: Michael Chitayat (University of Padova) \u201cBorel subgroups of Aut(A^n)\u201d Abstract: Let $X$ be an affine variety. It was recently proved that a connected solvable $G\\subseteq \\rm{Aut}(X)$ can be decomposed as a semi-direct product $G=T\\ltimes U$ where $T$ is an [\u2026] <\/p>\n