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

B236-1 IBS, Korea, Republic of

    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

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

B236-1 IBS, Korea, Republic of

    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

    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

    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

    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

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