Removable singularities for minimal limit laminations

In a prior work, we showed that any sequence of uniformly locally simply connected embbeded minimal surfaces in a 5-manifold has a subsequence which converges outside a closed singular set of finite codimensional two measure to a minimal lamination. We announce here that the singularities are removable in the limit. (C) 2000 Academie des sciences/Editions scientifiques et medicales Elsevier SAS.