Benjamin Hutz

Determination of all rational preperiodic points for morphisms of PN

For a morphism

Effectivity of dynatomic cycles for morphisms of projective varieties using deformation theory

f:¶^N \to ¶^N

SAGE as a Source for Undergraduate Research Projects

, the points whose forward orbit by

Interoperable credential gathering and access modularity

f

Periods of rational maps modulo primes

is finite are called preperiodic points for

Multiplier Spectra and the Moduli Space of Degree 3 Morphisms on P1

f

Dynatomic cycles for morphisms of projective varieties.

. This article presents an algorithm to effectively determine all the rational preperiodic points for

A Computational Investigation of Wehler K3 Surfaces

f

Combinatorics of cycle lengths on Wehler K3 Surfaces over finite fields

defined over a given number field

Pre-images of quadratic dynamical systems

K