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
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[图书][B] Algebraic theory of locally nilpotent derivations
G Freudenburg - 2006 - Springer
But, in the further development of a branch of mathematics, the human mind, encouraged by
the success of its solutions, becomes conscious of its independence. It evolves from itself …
the success of its solutions, becomes conscious of its independence. It evolves from itself …
Flexible varieties and automorphism groups
I Arzhantsev, H Flenner, S Kaliman, F Kutzschebauch… - 2013 - projecteuclid.org
Given an irreducible affine algebraic variety X of dimension n≥ 2, we let SAut (X) denote the
special automorphism group of X, that is, the subgroup of the full automorphism group Aut …
special automorphism group of X, that is, the subgroup of the full automorphism group Aut …
Jordan property for Cremona groups
Y Prokhorov, C Shramov - American Journal of Mathematics, 2016 - muse.jhu.edu
Abstract Assuming the Borisov-Alexeev-Borisov conjecture, we prove that there is a constant
$ J= J (n) $ such that for any rationally connected variety $ X $ of dimension $ n $ and any …
$ J= J (n) $ such that for any rationally connected variety $ X $ of dimension $ n $ and any …
Flag varieties, toric varieties, and suspensions: three instances of infinite transitivity
IV Arzhantsev, MG Zaidenberg… - Sbornik …, 2012 - iopscience.iop.org
We say that a group acts infinitely transitively on a set if for every the induced diagonal
action of is transitive on the cartesian th power with the diagonals removed. We describe …
action of is transitive on the cartesian th power with the diagonals removed. We describe …
Jordan property for groups of birational selfmaps
Y Prokhorov, C Shramov - Compositio Mathematica, 2014 - cambridge.org
COMPOSITIO MATHEMATICA Page 1 COMPOSITIO MATHEMATICA FOUNDATION
COMPOSITIO MATHEMATICA Jordan property for groups of birational selfmaps Yuri …
COMPOSITIO MATHEMATICA Jordan property for groups of birational selfmaps Yuri …
Gromov ellipticity and subellipticity
S Kaliman, M Zaidenberg - Forum Mathematicum, 2024 - degruyter.com
Gromov ellipticity and subellipticity Skip to content Should you have institutional access? Here's
how to get it ... De Gruyter € EUR - Euro £ GBP - Pound $ USD - Dollar EN English Deutsch 0 …
how to get it ... De Gruyter € EUR - Euro £ GBP - Pound $ USD - Dollar EN English Deutsch 0 …
Algebraic Gromov ellipticity: a brief survey
M Zaidenberg - Taiwanese Journal of Mathematics, 2024 - projecteuclid.org
Gromov ellipticity is often considered to be a chapter of complex analysis. However, in his
foundational paper [42] Gromov also presented and studied an algebraic counterpart of this …
foundational paper [42] Gromov also presented and studied an algebraic counterpart of this …
Jordan constant for Cremona group of rank 3
Y Prokhorov, C Shramov - arXiv preprint arXiv:1608.00709, 2016 - arxiv.org
arXiv:1608.00709v4 [math.AG] 8 Jun 2017 Page 1 arXiv:1608.00709v4 [math.AG] 8 Jun
2017 JORDAN CONSTANT FOR CREMONA GROUP OF RANK 3 YURI PROKHOROV …
2017 JORDAN CONSTANT FOR CREMONA GROUP OF RANK 3 YURI PROKHOROV …
Jordan groups and automorphism groups of algebraic varieties
VL Popov - Automorphisms in Birational and Affine Geometry …, 2014 - Springer
The first section of this paper is focused on Jordan groups in abstract setting, the second on
that in the settings of automorphisms groups and groups of birational self-maps of algebraic …
that in the settings of automorphisms groups and groups of birational self-maps of algebraic …