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Current Trends and Open Problems in Arithmetic Dynamics
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abstract
Arithmetic dynamics is the study of number theoretic properties of dynamical systems. A relatively new field, it draws inspiration partly from dynamical analogues of theorems and conjectures in classical arithmetic geometry, and partly from $p$-adic analogues of theorems and conjectures in classical complex dynamics. In this article we survey some of the motivating problems and some of the recent progress in the field of arithmetic dynamics.
Forward citations
Cited by 2 Pith papers
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A note on Misiurewicz polynomials
For prime d, the Misiurewicz polynomial G_{d,m,n} has no more rational irreducible factors than its reduction modulo d, which yields new irreducibility families and the first bounds for periods above three.
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A Glimpse of Arithmetic Dynamics
An expository note proving that f(t)=t^{p^m}+c has no preperiodic points over any finite field F_{p^n}.
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