views: 1209
Readers community rating: votes 0
1. Blanc J. Finite Abelian subgroups of the Cremona group of the plane // Theese No 3777. 2006. Geneve. arXiv:math.AG/0610368.
2. Dolgachev I. V., Iskovskikh V. A. Finite subgroups of the plane Cremona group // Algebra, Arithmetic, and Geometry: in honor of Yu. I. Manin, V. I. Progress in Math., 2009. V. 269. Boston: Birkhauser Boston. P. 443-548.
3. Kulikov Vik. S., Shustin E. I. O G-zhestkikh poverkhnostyakh // Tr. MIAN, 2017. T. 298. S. 144-164.
4. Popov V. L. Jordan groups and automorphism groups of algebraic varieties // Automorphisms in Birational and Ane Geometry. Springer Proceedings in Mathematics & Statistics. 2014. V. 79. Heidelberg: Springer. P. 185-213.
5. Popov V. L. Konechnye podgruppy grupp diffeomorfizmov // Tr. MIAN. 2015. T. 289. S. 235-241.
6. Popov V. L. Question session. Cremona Conference. Basel. Switzerland. September 516. 2016. https://algebra.dmi.unibas.ch/blanc/cremonaconference/index.html.
7. Popov V. L. Borelevskie podgruppy grupp Kremony // Matem. zametki. 2017. T. 102(1). S. 72-80.
8. Przhiyalkovskij V. V., Shramov K. A. Dvojnye kvadriki s bol'shimi gruppami avtomor- fizmov // Tr. MIAN. 2016. T. 294, S. 167-190.
9. Prokhorov Yu. G. O trekhmernykh G-mnogoobraziyakh Fano // Izv. RAN. Ser. matem. 2015. T. 79(4). S. 159-174.
10. Prokhorov Yu., Shramov C. Jordan constant for Cremona group of rank 3 // Mosc. Math. J. 2017. v. 17. No. 3. P. 457-509.
11. Reichstein Z. On the notion of essential dimension for algebraic groups // Transform. Groups. 2000. V. 5. No. 3. P. 265-304.
12. Reichstein Z., Youssin B. Essential dimensions of algebraic groups and a resolution theorem for G-varieties// Canad. J. Math. 2000. V. 52. No. 5, P. 1018-1056.
13. Reichstein Z. Compression of group actions // Invariant Theory in All Characteristics. CRM Proceedings and Lecture Notes. 2004. V. 35. Providence. RI: AMS. P. 199-202.