Table des matières:
  • Geometrical and physical considerations
  • Existence theorems for finite Riemann surfaces
  • Relations between differentials
  • Bilinear differentials
  • Surfaces imbedded in a given surface
  • Integral operators
  • Variations of surfaces and of their functionals
  • Applications of the variational method
  • Remarks on generalization to higher dimensional Kähler manifolds.