• Some geometric problems on G-varieties of complexity 1

    B236-1 IBS, Korea, Republic of
    Algebraic Geometry Seminar

        Speaker Yan Li Beijing Institute of Technology Let $G$ be a connected, reductive, linear algebraic group that acts on a normal variety $X$, and $B$ be a Borel subgroup group of $G$. The complexity of the $G$-action on $X$ was defined by E. B. Vinberg in 1985 as the codimension of $B$-orbit at

  • Some geometric problems on G-varieties of complexity 1

    B236-1 IBS, Korea, Republic of
    Algebraic Geometry Seminar

        Speaker Yan Li Beijing Institute of Technology Let $G$ be a connected, reductive, linear algebraic group that acts on a normal variety $X$, and $B$ be a Borel subgroup group of $G$. The complexity of the $G$-action on $X$ was defined by E. B. Vinberg in 1985 as the codimension of $B$-orbit at