  In this work we bring to light some anabelian behaviours of analytic curves
in the setting of Berkovich geometry. We show more precisely that the knowledge
of the tempered fundamental group of some curves that we call analytically
anabelian determines their analytic skeletons as graphs. The tempered
fundamental group of a Berkovich space, introduced by Andr\'e, enabled
Mochizuki to prove the first result of anabelian geometry in Berkovich geometry
concerning analytifications of algebraic hyperbolic curves over
$\overline{\mathbb{Q}}_p$. To that end, Mochizuki developed the categorical
language of semi-graphs of anabelio\"ids and tempero\"ids. Our work consists in
associating a graph of anabelio\"ids to a Berkovich curve equipped with a
minimal triangulation and in adapting the results of Mochizuki in order to
recover the analytic skeleton of the curve. The novelty of this anabelian
result in Berkovich geometry is that the curves we are interested in are not
supposed anymore to be of algebraic nature. We show for example that the famous
Drinfeld half-plane is an analytically anabelian curve.
