  In \emph{Endomorphism Algebras of Jacobians}, Ellenberg gives group theory
tools to construct jacobians of curves with real multiplication. He shows the
existence of curves and family of curves with real multiplication by subfields
of cyclotomic fields. Among them, some are already known such as the family of
Mestre, or the family of Tautz, Top and Verberkmoes. In this article, we give
explicit families of real multiplication curves, for each case Ellenberg showed
their existence.
