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] The Calabi problem for Fano threefolds

C Araujo, AM Castravet, I Cheltsov, K Fujita… - 2023 - books.google.com
Algebraic varieties are shapes defined by polynomial equations. Smooth Fano threefolds
are a fundamental subclass that can be thought of as higher-dimensional generalizations of …

[PDF][PDF] The Calabi problem for Fano threefolds

C Araujo, AM Castravet, I Cheltsov, K Fujita… - MPIM Preprint …, 2021 - maths.ed.ac.uk
There are 105 irreducible families of smooth Fano threefolds, which have been classified by
Iskovskikh, Mori and Mukai. For each family, we determine whether the general member …

Equivariant birational geometry of linear actions.

Y Tschinkel, K Yang, Z Zhang - EMS Surveys in Mathematical …, 2024 - content.ems.press
Equivariant birational geometry of linear actions Page 1 EMS Surv. Math. Sci. (Online first) DOI
10.4171/EMSS/82 © 2024 European Mathematical Society Published by EMS Press …

The Cremona group

S Cantat - Algebraic geometry: Salt Lake City, 2015 - books.google.com
The Cremona group Page 118 Proceedings of Symposia in Pure Mathematics Volume 97.1,
2018 http://dx. doi. org/10.1090/pspum/097.1/01690 The Cremona group Serge Cantat …

Equivariant pliability of the projective space

I Cheltsov, A Sarikyan - Selecta Mathematica, 2023 - Springer
We classify finite subgroups G ⊂ PGL 4 ( C ) \documentclass[12pt]{minimal} \usepackage{amsmath}
\usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} …

Finite collineation groups and birational rigidity

I Cheltsov, C Shramov - Selecta Mathematica, 2019 - Springer
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Equivariant geometry of the Segre cubic and the Burkhardt quartic

I Cheltsov, Y Tschinkel, Z Zhang - Selecta Mathematica, 2025 - Springer
Equivariant geometry of the Segre cubic and the Burkhardt quartic | Selecta Mathematica
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Effective results in the theory of birational rigidity

AV Pukhlikov - Russian Mathematical Surveys, 2022 - iopscience.iop.org
Effective results in the theory of birational rigidity - IOPscience This site uses cookies. By
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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 …