1: Classification and Invariants.- On Schappert’s Characterization of Strictly Unimodal Plane Curve Singularities.- Geometric Quotients of Unipotent Group Actions II.- Hodge Numbers for Isolated Singularities of Non-degenerate Complete Intersections.- Differential Invariants of Embeddings of Manifolds in Complex Spaces.- On the Spectrum of Curve Singularities.- Embedding Nonisolated Singularities into Isolated Singularities.- 2: Deformation Theory.- Discriminants and Vector Fields.- Suspensions of Fat Points and Their Intersection Forms.- Brieskorn Lattices and Torelli Type Theorems for Cubics in ?3 and for Brieskorn-Pham Singularities with Coprime Exponents.- Equiclassical Deformation of Plane Algebraic Curves.- Monodromy of Complete Intersections and Surface Potentials.- 3: Resolution.- P-Resolutions of Cyclic Quotients from the Toric Viewpoint.- On Characteristic Cones, Clusters and Chains of Infinitely Near Points.- On Kleinian Singularities and Quivers.- Seventeen Obstacles for Resolution of Singularities.- 4: Applications.- Sur la topologie des polynômes complexes.- Five Definitions of Critical Point at Infinity.- Evaluation of Fermion Loops by Iterated Residues.- Möbius and Odd Real Trigonometric M-Functions.- Moduli Space of Smooth Affine Curves of a Given Genus with one Place at Infinity.- Shadows of Legendrian Links and J+-Theory of Curves.