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A transcendental dynamical degree

Jason P. Bell Department of Pure Mathematics, University of Waterloo, Ontario, Canada Jeffrey Diller Department of Mathematics, University of Notre Dame, Indiana, U.S.A. Mattias Jonsson Department of Mathematics, University of Michigan, Ann Arbor, Mich., U.S.A.

Complex Variables and Complex Analysis Dynamical Systems Number Theory Algebraic Geometry mathscidoc:2203.08001

Acta Mathematica, 225, (2), 193-225, 2020.12
We give an example of a dominant rational self-map of the projective plane whose dynamical degree is a transcendental number.
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@inproceedings{jason2020a,
  title={A transcendental dynamical degree},
  author={Jason P. Bell, Jeffrey Diller, and Mattias Jonsson},
  url={http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20220310105144915325917},
  booktitle={Acta Mathematica},
  volume={225},
  number={2},
  pages={193-225},
  year={2020},
}
Jason P. Bell, Jeffrey Diller, and Mattias Jonsson. A transcendental dynamical degree. 2020. Vol. 225. In Acta Mathematica. pp.193-225. http://archive.ymsc.tsinghua.edu.cn/pacm_paperurl/20220310105144915325917.
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