Simone Coccia

most citedA variant of Siegel's theorem for Drinfeld modules

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math.NT2024

Intersection of orbits for polynomials in characteristic $p$

Simone Coccia, Dragos Ghioca, Jungin Lee +1

In [GTZ08, GTZ12], the following result was established: given polynomials $f, g \in C [x]$ of degrees larger than $1$ , if there exist $α, β \in C$ such that their corre…

math.NT2023★ 2 cited

A variant of Siegel's theorem for Drinfeld modules

Simone Coccia, Dragos Ghioca

We complete the proof of a Siegel type statement for finitely generated $Φ$ -submodules of $G_{a}$ under the action of a Drinfeld module $Φ$ .

Intersection of orbits for polynomials in characteristic p

A variant of Siegel's theorem for Drinfeld modules

Intersection of orbits for polynomials in characteristic $p$