Chong Gyu Lee, Hexi Ye
Published 2012-03-06Version 1
In this paper, we study the relation between two dynamical systems (V,f) and (V,g) with f. g = g . f. As an application, we show that an endomorphism (respectively a polynomial map with Zariski dense, of bounded Pre(f) has only finitely many endomorphisms (respectively polynomial maps) of bounded degree which are commutable with f.
Smallest representatives of $\operatorname{SL}(2,\mathbb Z)$-orbits of binary forms and endomorphisms of ${\mathbb P}^1$
Integral points of bounded degree on the projective line and in dynamical orbits
Irreducibility of random polynomials of bounded degree
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