Abstract

Let m >= 6 be an even integer. In this short note we prove that the Jacobian variety of a quasiplatonic Riemann surface with associated group of automorphisms isomorphic to C-2(2) x 2 C-m admits complex multiplication. We then extend this result to provide a criterion under which the Jacobian variety of a quasiplatonicRiemann surface admits complexmultiplication.