Equivariant minimal model program
YG Prokhorov - Russian Mathematical Surveys, 2021 - iopscience.iop.org
Equivariant minimal model program - IOPscience This site uses cookies. By continuing to use
this site you agree to our use of cookies. To find out more, see our Privacy and Cookies policy …
this site you agree to our use of cookies. To find out more, see our Privacy and Cookies policy …
The rationality problem for conic bundles
YG Prokhorov - Russian Mathematical Surveys, 2018 - iopscience.iop.org
This expository paper is concerned with the rationality problem for three-dimensional
algebraic varieties with a conic bundle structure. The main methods of this theory are …
algebraic varieties with a conic bundle structure. The main methods of this theory are …
Hilbert schemes of lines and conics and automorphism groups of Fano threefolds
We discuss various results on Hilbert schemes of lines and conics and automorphism
groups of smooth Fano threefolds of Picard rank 1. Besides a general review of facts well …
groups of smooth Fano threefolds of Picard rank 1. Besides a general review of facts well …
[PDF][PDF] Fano threefolds with infinite automorphism groups
One of the most important results obtained by Iskovskikh is a classification of smooth Fano
threefolds of Picard rank 1 (see [Is77],[Is78]). In fact, he was the one who introduced the …
threefolds of Picard rank 1 (see [Is77],[Is78]). In fact, he was the one who introduced the …
Automorphisms of weighted projective hypersurfaces
L Esser - Journal of Pure and Applied Algebra, 2024 - Elsevier
We prove several results concerning automorphism groups of quasismooth complex
weighted projective hypersurfaces; these generalize and strengthen existing results for …
weighted projective hypersurfaces; these generalize and strengthen existing results for …
The Jordan constant for Cremona group of rank 2
E Yasinsky - arXiv preprint arXiv:1610.09654, 2016 - arxiv.org
arXiv:1610.09654v3 [math.AG] 24 Jul 2023 Page 1 arXiv:1610.09654v3 [math.AG] 24 Jul
2023 The Jordan Constant For Cremona Group of Rank 2 Egor Yasinsky* Steklov …
2023 The Jordan Constant For Cremona Group of Rank 2 Egor Yasinsky* Steklov …
Automorphism groups of compact complex surfaces
Y Prokhorov, C Shramov - International Mathematics Research …, 2021 - academic.oup.com
We study automorphism groups and birational automorphism groups of compact complex
surfaces. We show that the automorphism group of such a surface is always Jordan, and the …
surfaces. We show that the automorphism group of such a surface is always Jordan, and the …
[PDF][PDF] Finite groups of birational selfmaps of threefolds
Y Prokhorov, C Shramov - arXiv preprint arXiv:1611.00789, 2016 - arxiv.org
arXiv:1611.00789v3 [math.AG] 11 Jul 2017 Page 1 arXiv:1611.00789v3 [math.AG] 11 Jul
2017 FINITE GROUPS OF BIRATIONAL SELFMAPS OF THREEFOLDS YURI PROKHOROV …
2017 FINITE GROUPS OF BIRATIONAL SELFMAPS OF THREEFOLDS YURI PROKHOROV …
‐subgroups in the space Cremona group
Y Prokhorov, C Shramov - Mathematische Nachrichten, 2018 - Wiley Online Library
We prove that if X is a rationally connected threefold and G is ap‐subgroup in the group of
birational selfmaps of X, then G is an abelian group generated by at most 3 elements …
birational selfmaps of X, then G is an abelian group generated by at most 3 elements …
Finite groups of birational transformations
Y Prokhorov - arXiv preprint arXiv:2108.13325, 2021 - content.ems.press
We work over a field k of characteristic 0. Typically, unless otherwise mentioned, we assume
that k is algebraically closed. The Cremona group Crn. k/of rank n is the group of k …
that k is algebraically closed. The Cremona group Crn. k/of rank n is the group of k …