2-dimensional periodic continued fractions and 3-dimensional cusp singularities
Let T be a triangulation of a compact topological surface on each edge of which a pair of integers is attached. The author announces that, given such a T satisfying some technical conditions, he is able to construct a 3-dimensional cusp singularity admitting a resolution whose exceptional set is determined by T. The proofs are not given and should appear elsewhere.
scientific article; zbMATH DE number 3847547