An automorphism group of a rational surface: not too big not too small
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Publication:6196275
DOI10.1007/s40879-024-00730-8arXiv2202.12354MaRDI QIDQ6196275
Publication date: 14 March 2024
Published in: European Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2202.12354
Rational and ruled surfaces (14J26) Birational automorphisms, Cremona group and generalizations (14E07) Dynamical systems over complex numbers (37F99)
Cites Work
- Rational surface automorphisms with positive entropy
- Periodicities in linear fractional recurrences: degree growth of birational surface maps
- On the degree growth of birational mappings in higher dimension
- Coxeter groups, Salem numbers and the Hilbert metric.
- Dynamics of rational surface automorphisms: linear fractional recurrences
- Cremona transformations, surface automorphisms, and plain cubics. With an appendix by Igor Dolgachev
- Dynamics on blowups of the projective plane
- On the inertia group of elliptic curves in the Cremona group of the plane
- Power series with integral coefficients
- Dynamics of bimeromorphic maps of surfaces
- Dynamical degrees of birational transformations of projective surfaces
- Pseudoautomorphisms with Invariant Curves
- Transformations birationnelles de petit degr\'e
- Rational surfaces with a large group of automorphisms
- On rational surfaces I. Irreducible curves of arithmetic genus $0$ or $1$
- On rational surfaces, II
- Invariant curves for birational surface maps
- Rational Surfaces with Infinite Automorphism Group and No Antipluricanonical Curve
- AUTOMORPHISMS AND DYNAMICS: A LIST OF OPEN PROBLEMS
- Seventy years of Salem numbers
- Reflection groups in algebraic geometry
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