论文标题
乘数和动态的Andre-oort猜想的度差距
Degree gaps for multipliers and the dynamical Andre-Oort conjecture
论文作者
论文摘要
我们证明了Favre和Gauthier的最新工作以及作者的结果的修改表明，一个具有无限许多后许多后有限的多项式的一家族，不能具有任何具有非常低程度的周期性周期，除了那些消失的，贝克斯（Baker），贝克（Baker）和德马尔科（Baker）和demarco，and demarco and demarco and flavre and gauthier的周期性周期。
We demonstrate how recent work of Favre and Gauthier, together with a modification of a result of the author, shows that a family of polynomials with infinitely many post-critically finite specializations cannot have any periodic cycles with multiplier of very low degree, except those which vanish, generalizing results of Baker and DeMarco, and Favre and Gauthier.
