On the inertia group of elliptic curves in the Cremona group of the plane
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Publication:2518791
DOI10.1307/mmj/1224783516zbMath1156.14011arXivmath/0703804OpenAlexW2080255532MaRDI QIDQ2518791
Publication date: 16 January 2009
Published in: Michigan Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0703804
Related Items (10)
Automorphisms of surfaces: Kummer rigidity and measure of maximal entropy ⋮ Real forms on rational surfaces ⋮ Regularizations of pseudo-automorphisms with positive algebraic entropy ⋮ An automorphism group of a rational surface: not too big not too small ⋮ Embeddings of \(\mathrm{SL}(2, \mathbb Z)\) into the Cremona group ⋮ Action of the Cremona group on a noncommutative ring ⋮ Infinitesimal deformations of rational surface automorphisms ⋮ Cremona transformations, surface automorphisms, and plain cubics. With an appendix by Igor Dolgachev ⋮ On birational transformations of pairs in the complex plane ⋮ Entropy of Real Rational Surface Automorphisms
Cites Work
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- Finite abelian subgroups of the Cremona group of the plane
- On Cremona transformations of prime order
- On a theorem of Castelnuovo
- \(p\)-elementary subgroups of the Cremona group
- On the decomposition subgroup of an irrational curve in the Cremona group of the plane
- Dynamical degree of plane Cremona transformations which stabilize a nonelliptic irrational curve.
- On planar Cremona maps of prime order
- RATIONAL SURFACES OVER PERFECT FIELDS. II
- Birational involutions of \({\mathbb{P}}^ 2\).
- Geometry of the plane Cremona maps
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