Partially supported by a Grant-in-Aid for Scientific Research of JSPS, No. 24740003.
Partially supported by RFBR grant No. 11-01-00336-a, the grant of Leading Scientific
Schools No. 4713.2010.1, Simons–IUM fellowship, and AG Laboratory SU–HSE,
RF government grant ag. 11.G34.31.0023.
Поступила в редакцию: 31.12.2012 Принята в печать: 26.06.2013
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Тип публикации:
Статья
Язык публикации: английский
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https://www.mathnet.ru/rus/trgr4
Эта публикация цитируется в следующих 24 статьяx:
Jaehyun Kim, Joonyeong Won, “Cylinders in smooth del Pezzo surfaces of degree 2”, Advances in Geometry, 25:1 (2025), 71
In-Kyun Kim, Jinhyung Park, Joonyeong Won, “K-polystability of the First Secant Varieties of Rational Normal Curves”, International Mathematics Research Notices, 2025:7 (2025)
I. Arzhantsev, S. Kaliman, M. Zaidenberg, “Varieties covered by affine spaces, uniformly rational varieties and their cones”, Advances in Mathematics, 437 (2024), 109449
In-Kyun Kim, Jaehyun Kim, Joonyeong Won, “K-Unstable Singular del Pezzo Surfaces Without Anticanonical Polar Cylinder”, International Mathematics Research Notices, 2024
Grigory Belousov, Springer Proceedings in Mathematics & Statistics, 409, Birational Geometry, Kähler–Einstein Metrics and Degenerations, 2023, 17
ALEXANDER PEREPECHKO, ANDRIY REGETA, “WHEN IS THE AUTOMORPHISM GROUP OF AN AFFINE VARIETY NESTED?”, Transformation Groups, 28:1 (2023), 401
MASATOMO SAWAHARA, “CYLINDERS IN WEAK DEL PEZZO FIBRATIONS”, Transformation Groups, 28:1 (2023), 413
Masatomo Sawahara, “Cylinders in canonical del Pezzo fibrations”, Annales de l'Institut Fourier, 2023, 1
Michael Chitayat, Daniel Daigle, “Locally Nilpotent Derivations of Graded Integral Domains and Cylindricity”, Transformation Groups, 2022
JIHUN PARK, “$ {\mathbbm{G}}_a $-ACTIONS ON THE COMPLEMENTS OF HYPERSURFACES”, Transformation Groups, 27:2 (2022), 651
Jaehyun Kim, Jihun Park, “Generic flexibility of affine cones over del Pezzo surfaces of degree 2”, Int. J. Math., 32:14 (2021)
И. А. Чельцов, “Цилиндры в рациональных поверхностях”, Матем. сб., 212:3 (2021), 139–156; I. A. Cheltsov, “Cylinders in rational surfaces”, Sb. Math., 212:3 (2021), 399–415