  In this survey we provide an overview of our recent results concerning Ricci
de Turck flow on spaces with isolated conical singularities. The crucial
characteristic of the flow is that it preserves the conical singularity. Under
certain conditions, Ricci flat metrics with isolated conical singularities are
stable and positive scalar curvature is preserved under the flow. We also
discuss the relation to Perelman's entropies in the singular setting, and
outline open questions and future reseach directions.
