Dynamics of symmetric holomorphic maps on projective spaces

Mathematics – Dynamical Systems

Scientific paper

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12 pages

Scientific paper

We consider complex dynamics of a critically finite holomorphic map from P^k
to P^k, which has symmetries associated with the symmetric group S_{k+2} acting
on P^k, for each k \ge 1. The Fatou set of each map of this family consists of
attractive basins of superattracting points. Each map of this family satisfies
Axiom A.

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