Singularity Theory

The Puiseux theorem for differential equations, J. Cano; extremal distributions of critical points and critical values, S.V. Chmutov; vector fields on bifurcation varieties, V.V. Goryunov; Fuchsian linear systems on CP1 and Riemann-Hilbert's problem I and II, V. Kostov; geometric features of lattice point problems, B. Lichtin; introduction to the "Le" cycles of a hypersurface singularity, D. Massey; computing limits of tangent spaces - singularities, computation and pedagogy, D. O'Shea; symmetric wavefront, caustics and coxeter groups, R. Roberts and V.M. Zakalyukin; flat structure for the simply elliptic singularity and Jacobi form, I. Satake; invariant of 3-manifolds and surface singularities, J. Seade; unfolding of codimension one complex analytic foliation singularities, T. Suwa. (Part Contents).