  In this paper we establish stability of the Ricci de Turck flow near
Ricci-flat metrics with isolated conical singularities. More precisely, we
construct a Ricci de Turck flow which starts sufficiently close to a Ricci-flat
metric with isolated conical singularities and converges to a singular
Ricci-flat metric under an assumption of integrability, linear and tangential
stability. We provide a characterization of conical singularities satisfying
tangential stability and discuss examples where the integrability condition is
satisfied.
