abstract: (Joint with E. Di Iorio and S. Spirito ) The problem is in 2-D, The analysis is presented at infinite Weissenberg number and some extensionos will be mentioned. The method is based on the use of conformal mapping and lagrangian coordinates. Then the proof is based on a local existence of smooth solutions in the conformal plane and in a stability theorem. The existence of a splah singularity follows from the analysis of a family of "perturbed almost splash solutions" which mapped back into the original plane necessarily self intersect.