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Academy of Mathematics and Systems Science, CAS Colloquia & Seminars:On a Bogomolov type vanishing theorem
Bogomolov型 消失定理 代数几何
2023/11/29
Academy of Mathematics and Systems Science, CAS Colloquia & Seminars:Kodaira-type and Bott-type vanishings via Hodge theory
Hodge理论 Kodaira型 Bott型消失
2023/11/13
Academy of Mathematics and Systems Science, CAS Colloquia & Seminars:The study of derived representation type via topological and homological methods
拓扑 同调 派生表示类型
2023/11/13
Birational automorphism groups and the movable cone theorem for Calabi-Yau manifolds of Wehler type via universal Coxeter groups
Birational automorphism groups movable cone theorem Calabi-Yau manifolds of Wehler type
2011/9/22
Abstract: We prove that the birational automorphism group of any Calabi-Yau manifold given by a generic hypersurface of multi-degree two in $({\mathbf P^1})^{n+1}$ is isomorphic to the universal Coxet...
A type of the Lefschetz hyperplane section theorem on \Q-Fano 3-folds with Picard number one and $1/2(1,1,1)$-singularities
Lefschetz hyperplane section theorem Algebraic Geometry
2011/9/23
Abstract: We prove a type of the Lefschetz hyperplane section theorem on Q-Fano 3-folds with Picard number one and $1/2(1,1,1)$-singularities by using some degeneration method. As a byproduct, we obta...
Bergman Type Metrics in Tower of Coverings
Bergman Type Metrics Tower of Coverings Algebraic Geometry
2011/9/22
Abstract: We establish a version of a statement attributed to Kazhdan by Yau. As a corollary, we obtain a more transparent form of our uniformization theorem in complex algebraic geometry.
Abstract: We give an introduction to the compactification of the moduli space of surfaces of general type introduced by Koll\'ar and Shepherd-Barron and generalized to the case of surfaces with a divi...
Geometric characterizations of the representation type of hereditary algebras and of canonical algebras
Canonical algebras exceptional sequences moduli spaces rational invariants
2010/12/8
We show that a finite connected quiver Q with no oriented cycles is tame if and only if for each dimension vector d and each integral weight of Q, the moduli space M(Q.