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Titlebook: Birational Geometry, Kähler–Einstein Metrics and Degenerations; Moscow, Shanghai and Ivan Cheltsov,Xiuxiong Chen,Jihun Park Conference proc

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期刊全称Birational Geometry, Kähler–Einstein Metrics and Degenerations
期刊简称Moscow, Shanghai and
影响因子2023Ivan Cheltsov,Xiuxiong Chen,Jihun Park
视频video
学科分类Springer Proceedings in Mathematics & Statistics
图书封面Titlebook: Birational Geometry, Kähler–Einstein Metrics and Degenerations; Moscow, Shanghai and Ivan Cheltsov,Xiuxiong Chen,Jihun Park Conference proc
影响因子.This book collects the proceedings of a series of conferences dedicated to birational geometry of Fano varieties held in Moscow, Shanghai and Pohang.The conferences were focused on the following two related problems:.•  existence of Kähler–Einstein metrics on Fano varieties.•  degenerations of Fano varieties.on which two famous conjectures were recently proved. The first is the famous Borisov–Alexeev–Borisov Conjecture on the boundedness of Fano varieties, proved by Caucher Birkar (for which he was awarded the Fields medal in 2018), and the second one is the (arguably even more famous) Tian–Yau–Donaldson Conjecture on the existence of Kähler–Einstein metrics on (smooth) Fano varieties and K-stability, which was proved by Xiuxiong Chen, Sir Simon Donaldson and Song Sun. The solutions for these longstanding conjectures have opened new directions in birational and Kähler geometries. These research directions generated new interesting mathematical problems, attracting the attention of mathematicians worldwide..These conferences brought together top researchers in both fields (birational geometry and complex geometry) to solve some of these problems and understand the relations between
Pindex Conference proceedings 2023
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A Note on Families of K-Semistable Log-Fano Pairs,d of the nefness threeshold for the log-anti-canonical line bundle on families of K-stable log Fano pairs. We also prove a bound on the multiplicity of fibers for families of K-semistable log Fano varieties, which to the best of our knowledge is new.
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Fibrations by Affine Lines on Rational Affine Surfaces with Irreducible Boundaries,efined over an algebraically closed field of characteristic zero. We observe that except for two exceptions, these surfaces . admit infinitely many families of .-fibrations over the projective line with irreducible fibers and a unique singular fiber of arbitrarily large multiplicity. For .-fibration
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On Fano Threefolds of Degree 22 After Cheltsov and Shramov,ve group form a one-dimensional family. Cheltsov and Shramov showed that all but two of them admit Kähler–Einstein metrics. In this paper, we show that the remaining Fano threefolds also admit Kähler–Einstein metrics.
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Lagrangian Skeleta, Collars and Duality,iary types of duality: on one side, symplectic duality between . and a crepant resolution of the . singularity; on the other side, toric duality between two types of isolated quotient singularities. We give a correspondence between Lagrangian submanifolds of a cotangent bundle and vector bundles on
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