Andreas Höring, Projective Manifolds with Pseudoeffective (Co)tangent Bundle, I, II

B236-1 IBS, Korea, Republic of

    Speaker Andreas Höring University of Nice Symmetric holomorphic forms on projective manifolds have been studied from various angles in the last ten years : Brotbek-Darondeau and independently Song-Yan Xie have shown that complete intersections of sufficiently high degree and codimension have an ample cotangent bundle, so many symmetric forms. Vice versa Campana and

Andreas Höring, Projective Manifolds with Pseudoeffective (Co)tangent Bundle, III, IV

B236-1 IBS, Korea, Republic of

    Speaker Andreas Höring University of Nice Symmetric holomorphic forms on projective manifolds have been studied from various angles in the last ten years : Brotbek-Darondeau and independently Song-Yan Xie have shown that complete intersections of sufficiently high degree and codimension have an ample cotangent bundle, so many symmetric forms. Vice versa Campana and

Grzegorz Kapustka, Projective Models of Nikulin Orbifolds

B236-1 IBS, Korea, Republic of

    Speaker Grzegorz Kapustka Jagiellonian University We describe a locally complete family of projective irreducible holomorphic symplectic orbifolds as double covers of special complete intersections (3, 4) in P6. This is a joint work with C. Camere, A. Garbagnati and M. Kapustka.

Youngju Kim, Tubular Neighborhoods in Complex Hyperbolic Manifolds

B236-1 IBS, Korea, Republic of

    Speaker Youngju Kim Konkuk University The collar lemma says that a closed geodesic in a real hyperbolic 2-manifold has an embedded tubular neighborhood whose width only depends on the length of the geodesic. The width of the collar does not depend on the underlying hyperbolic 2-manifold. On the other hand, a totally geodesic

Caucher Birkar, Stable Minimal Models

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Zoom ID: 880 6763 5837 PW: 312515     Speaker Caucher Birkar Tsinghua University In this talk I will introduce stable minimal models and discuss some related results and if times allows, problems. (This seminar is a part of School and Workshop on Moduli, K-trivial Varieties, and Related Topics)

Gebhard Martin, Automorphisms of del Pezzo Surfaces I

B236-1 IBS, Korea, Republic of

    Speaker Gebhard Martin Universität Bonn Motivated by the classification of finite subgroups of the Cremona group of the plane, I will survey old and new results on automorphism groups of del Pezzo surfaces. In particular, I will report on joint work with Igor Dolgachev on the classification of automorphism groups of smooth del

Claudia Stadlmayr, Which Rational Double Points Occur on del Pezzo Surfaces?

B236-1 IBS, Korea, Republic of

    Speaker Claudia Stadlmayr Technische Universität München Canonical surface singularities, also called rational double points (RDPs), can be classified according to their dual resolution graphs, which are Dynkin diagrams of types A, D, and E. Whereas in characteristic different from 2, 3, and 5, rational double points are "taut", that is, they are uniquely

Gebhard Martin, Automorphisms of del Pezzo Surfaces II

B236-1 IBS, Korea, Republic of

    Speaker Gebhard Martin Universität Bonn Motivated by the classification of finite subgroups of the Cremona group of the plane, I will survey old and new results on automorphism groups of del Pezzo surfaces. In particular, I will report on joint work with Igor Dolgachev on the classification of automorphism groups of smooth del

Gebhard Martin, Automorphisms of del Pezzo Surfaces III

B236-1 IBS, Korea, Republic of

    Speaker Gebhard Martin Universität Bonn Motivated by the classification of finite subgroups of the Cremona group of the plane, I will survey old and new results on automorphism groups of del Pezzo surfaces. In particular, I will report on joint work with Igor Dolgachev on the classification of automorphism groups of smooth del

Boris Doubrov, Bifiltered Parabolic Geometries

B266 IBS, Korea, Republic of

    Speaker Boris Doubrov Belarusian State University, Minsk We introduce the notion of a bifiltered manifold and generalizing the constructions of the symbol and Tanaka prolongation from nilpotent differential geometry. Next, we consider bifiltered manifolds modeled by bigradings of simple Lie algebras and show how this generalizes known constructions in the parabolic geometries such

Dennis The, On 4D Split-conformal Structures with G2-symmetric Twistor Distribution

B266 IBS, Korea, Republic of

    Speaker Dennis The The Artic University of Norway, Tromso In their 2013 article, An & Nurowski considered two surfaces rolling on each other without twisting or slipping, and defined a twistor distribution (on the space of all real totally null self-dual 2-planes) for the associated 4D split-signature conformal structure. If this split-conformal structure

Yong Hu, Noether Inequality for Irregular Threefolds of General Type

B236-1 IBS, Korea, Republic of

    Speaker Yong Hu Shanghai Jiao Tong University Let X be a smooth irregular 3-fold of general type. In this talk, we will prove that the optimal Noether inequality vol(X) ≥ (4/3) pg(X) holds if pg(X) ≥ 16 or if X has a Gorenstein minimal model. Moreover, when X attains the equality and pg(X)

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