Guolei Zhong, Strictly Nef Divisors on Singular Varieties

TBA

     Speaker Guolei Zhong IBS CCG A Q-Cartier divisor on a normal projective variety is said to be strictly nef, if it has positive intersection with every integral curve. It has been a long history for people to measure how far a strictly nef divisor is from being ample. In this talk, I will

Guolei Zhong, Dynamical Characterization of Projective Toric Varieties

B266 IBS, Korea, Republic of

     Speaker Guolei Zhong IBS-CCG As a fundamental building block of the equivariant minimal model program, the rationally connected variety plays a significant role in the classification of projective varieties admitting non-isomorphic endomorphisms. Twenty years ago, Nakayama confirmed Sato’s conjecture that, a smooth projective rational surface is toric if and only if it admits

Seminars on Algebraic Surfaces and Related Topics

B236-1 IBS, Korea, Republic of

     Schedule Feb. 27 N-resolutions Giancarlo Urzua (UC Chille) 13:30-14:20 Smooth Projective Surfaces with Pseudo-effective Tangent Bundles Guolei Zhong (IBS-CCG) 14:40-15:30 Nodal Surfaces and Cubic Discriminants Yonghwa Cho (IBS-CCG) 15:50-16:40 Lagrangian Fibration Structure on the Cotangent Bundle of a Del Pezzo Surface of Degree 4 Hosung Kim (IBS-CCG) 17:00-17:50 Dinner 18:20-20:00 Feb. 28 Deformations

Guolei Zhong, Smooth Projective Surfaces with Pseudo-effective Tangent Bundles

B236-1 IBS, Korea, Republic of

     Speaker Guolei Zhong IBS CCG (This is a part of Seminars on Algebraic Surfaces and Related Topics.) A vector bundle over a projective manifold is said to be pseudo-effective if the tautological line bundle of its Grothendieck projectivization is pseudo-effective. In this talk, I will show that a smooth non-uniruled projective surface S

KSCV Workshop #26

B109 IBS, Korea, Republic of

Speakers Taeyong Ahn (Inha University) Ye-Won Luke Cho (Pusan National University) Young-Jun Choi (Pusan National University) Pham Hoang Hiep (Vietnam Academy of Science and Technology) Dinh Tuan Huynh (Hue University of Education-Hue University) Łukasz Kosiński (Jagiellonian University) Kang-Hyurk Lee (Gyeongsang National University) Man-Chun Lee (The Chinese University of Hong Kong) Hoseob Seo (Institute for Basic

Guolei Zhong, Positivity of Tangent Sheaf of Projective Varieties

B236-1 IBS, Korea, Republic of

    Speaker Guolei Zhong IBS-CCG In this talk, we discuss the structure of projective varieties with certain positive tangent sheaves. More precisely, when the tangent sheaf is almost nef or positively curved, we construct a well-defined MRC fibration and study the Fujita decomposition of reflexive sheaves. Besides, we show that the almost nefness of

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