1.Regularity for the Marevy-Lawson solutions to the complex plateau problem. 2.On the size of a stable minimal surfaces in IR3. 3.The structure of singly-periodic minimal surfaces. 4.Embedded minimal surfaces with an infinite number of ends. 5.Uniqueness theorems for minimal surfaces. 6.Morse-Conley theory for minimal surfaces of verging topological type. 7.Deformations of complete minimal surfaces. 8.Some remarks on deformations of minimal surfaces. 9.Horizons. 10.Structure theorems for constant mean curvature surfaces bounded b y a planes curve. 11.Symmetry of hypersurfaces of constant mean curvature with symmetric boundary.