11 citations · 27 across the 10 of their papers we have counts for
16 papers
New evidence for Rémond's generalisation of Lehmer's conjecture
Sara Checcoli, Gabriel Andreas Dill
In this article, we generalise a result of Pottmeyer from the multiplicative group of the algebraic numbers to almost split semiabelian varieties defined over number fields. This c…
If a machine did it, it is probably transcendental (even -adically)
Laura Capuano, Sara Checcoli, Marzio Mula +1
Continued fraction expansions provide a well-established bridge between algebraic properties of numbers and combinatorics on words. In this article, we investigate the algebraicity…
On Widmer's criteria for the Northcott property
Sara Checcoli, Arno Fehm
Recently, Widmer introduced a new sufficient criterion for the Northcott property on the finiteness of elements of bounded height in infinite algebraic extensions of number fields.…
On -adic continued fractions with extraneous denominators: some explicit finiteness results
Laura Capuano, Sara Checcoli, Marzio Mula +1
Let be a number field. We show that, up to allowing a finite set of denominators in the partial quotients, it is possible to define algorithms for -adic continued…
On a Galois property of fields generated by the torsion of an abelian variety
Sara Checcoli, Gabriel Andreas Dill
In this article, we study a certain Galois property of subextensions of , the minimal field of definition of all torsion points of an abelian variety defi…
Constructing totally -adic numbers of small height
Sara Checcoli, Arno Fehm
Bombieri and Zannier gave an effective construction of algebraic numbers of small height inside the maximal Galois extension of the rationals which is totally split at a given fini…