• Han-Bom Moon, Derived Category of Moduli of Vector Bundles I

    TBA
    Complex Geometry Seminar

         Speaker Han-Bom Moon Fordham University The derived category of a smooth projective variety is an object expected to encode much birational geometric information. Recently, there have been many results on decomposing derived categories into simpler building blocks. In the first lecture, I will provide an elementary introduction to two independent topics -- 1.

  • Han-Bom Moon, Derived Category of Moduli of Vector Bundles II

    TBA
    Complex Geometry Seminar

         Speaker Han-Bom Moon Fordham University The derived category of a smooth projective variety is an object expected to encode much birational geometric information. Recently, there have been many results on decomposing derived categories into simpler building blocks. In the first lecture, I will provide an elementary introduction to two independent topics -- 1.

  • Han-Bom Moon, Ulrich bundles on intersections of quadrics

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

        Speaker Han-Bom Moon Fordham University An Ulrich bundle is a vector bundle with very strong cohomology vanishing conditions. Eisenbud and Schreyer conjectured that every smooth projective variety possesses an Ulrich bundle. Despite many results on low dimensional varieties and special varieties, the general existence is unknown. In this talk, I will describe recent