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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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2194-1009 nd 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 boundedne
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https://doi.org/10.1007/978-3-322-96827-2erly discontinuously and cocompactly by isometries, using Totaro’s Cone Theorem. Then we give an example of a smooth rational surface with finitely many real forms but having a so large automorphism group that [.] does not predict this finiteness.
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Das Recht auf persönliche Freiheiten two types of isolated quotient singularities. We give a correspondence between Lagrangian submanifolds of a cotangent bundle and vector bundles on a collar, and describe those birational transformations within the skeleton which are dual to deformations of vector bundles.
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,Finiteness of Real Structures on KLT Calabi–Yau Regular Smooth Pairs of Dimension 2,erly discontinuously and cocompactly by isometries, using Totaro’s Cone Theorem. Then we give an example of a smooth rational surface with finitely many real forms but having a so large automorphism group that [.] does not predict this finiteness.
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,The Yau–Tian–Donaldson Conjecture for Cohomogeneity One Manifolds,ent to K-stability with respect to special .-equivariant test configurations. This is furthermore encoded by a single combinatorial condition, checkable in practice. We illustrate on examples and answer along the way a question of Kanemitsu.
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,Präfixe der medizinischen Fachsprache,o surface . of degree two has no .-polar cylinder, where . is an ample divisor of type . and .. Also, we’ll prove that a del Pezzo surface . of degree two with du Val singularities of types . has an .-polar cylinder, where . is an ample divisor of type ..
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