  In this work, we study the convergence of the normalized Yamabe flow with
positive Yamabe constant on a class of pseudo-manifolds that includes
stratified spaces with iterated cone-edge metrics. We establish convergence
under a low energy condition. We also prove a concentration - compactness
dichotomy, and investigate what the alternatives to convergence are. We end by
investigating a non-convergent example due to Viaclovsky in more detail.
