Patrick Ingram
Published 2020-06-23Version 1
We study the dynamics of the map endomorphism of N-dimensional projective space defined by f(X)=AX^d, where A is a matrix and d is at least 2. When d>N^2+N+1, we show that the critical height of such a morphism is comparable to its height in moduli space, confirming a case of a natural generalization of a conjecture of Silverman.
Moduli spaces for families of rational maps on P^1
$q$-pseudoprimality: A natural generalization of strong pseudoprimality
The $p$-rank stratification of the moduli space of double covers of a fixed elliptic curve
![QR code for arXiv:2006.12869 [math.NT]](http://oss.arxitics.com/images/favicon.svg)