• Jinhyung Park, Effective gonality theorem on weight-one syzygies of algebraic curves

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

        Speaker Jinhyung Park KAIST In 1986, Green-Lazarsfeld raised the gonality conjecture asserting that the gonality gon(C) of a smooth projective curve C of genus g can be read off from weight-one syzygies of a sufficiently positive line bundle L, and also proposed possible least degree of L, that is 2g+gon(C)-1. In 2015, Ein-Lazarsfeld

  • Thibaut Delcroix, Weighted Kähler geometry and semisimple principal fibrations (Lecture II)

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

        Speaker Thibaut Delcroix Université de Montpellier In Kähler geometry, especially in the questions of existence of canonical Kähler metrics, the volume form ωn associated with a Kähler form ω plays a central role. In weighted Kähler geometry, we consider a Kähler manifold X equipped with a Hamiltonian action of a torus T, a

  • Thibaut Delcroix, Weighted Kähler geometry and semisimple principal fibrations (Lecture III)

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

        Speaker Thibaut Delcroix Université de Montpellier In Kähler geometry, especially in the questions of existence of canonical Kähler metrics, the volume form ωn associated with a Kähler form ω plays a central role. In weighted Kähler geometry, we consider a Kähler manifold X equipped with a Hamiltonian action of a torus T, a

  • Thibaut Delcroix, Weighted Kähler geometry and semisimple principal fibrations (Lecture IV)

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

        Speaker Thibaut Delcroix Université de Montpellier In Kähler geometry, especially in the questions of existence of canonical Kähler metrics, the volume form ωn associated with a Kähler form ω plays a central role. In weighted Kähler geometry, we consider a Kähler manifold X equipped with a Hamiltonian action of a torus T, a

  • Long Li, Plurisubharmonic functions and Sasaki geometry

    B236-1 IBS, Korea, Republic of
    Several Complex Variables Seminar

        Speaker Long Li ShanghaiTech University In this talk, we will discuss the recent progress on the zero mass conjecture for plurisubharmoinc functions, raised by Guedj and Rashkovskii. For a local plurisubharmonic function with an isolated singularity at the origin, the conjecture states that the zero Lelong number (at the singularity) implies the zero

  • Jie Liu, Symplectic singularities arising from cotangent bundles

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

        Speaker Jie Liu AMSS I'll report joint works with Baohua Fu (AMSS), in which we investigate symplectic singularities arising from the affinization of the cotangent bundle of a smooth variety.

  • Progress in Complex Geometry

    B109 IBS, Korea, Republic of
    Conferences and Workshops

    The goal of the workshop is to INTRODUCE some of the most interesting recent developments in complex geometry to (young) people working in areas related to complex geometry. For this purpose, the speakers will try to make the talks understandable to broad audience. Invited Speakers 2-hours lectures Bin Guo (Rutgers U.) Shigeharu Takayama (U. Tokyo)

  • Ilya Kossovskiy, Divergence in CR Geometry

    B236-1 IBS, Korea, Republic of
    Several Complex Variables Seminar

        Speaker Ilya Kossovskiy SUSTech In this lecture, I will outline convergence and divergence phenomena for mappings of CR submanifolds in complex space. Possible applications for mappings of more general geometric structures will be also concerned.

  • Meng Chen, The Noether inequality for algebraic threefolds

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

        Speaker Meng Chen Fudan University In this talk, I will present a complete proof for the following theorem: the inequality K3 ≥ 4/3 pg-10/3 holds for all 3-folds of general type.

  • JongHae Keum, Fake quadric surfaces

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

        Speaker JongHae Keum KIAS A smooth projective complex surface S is called a Q-homology quadric if it has the same Betti numbers as the smooth quadric surface. Let S be a Q-homology quadric. Then its cohomology lattice is of rank 2, (even or odd) unimodular. By the classification of surfaces, S is either