Resumen de The behaviour of solutions of the Gaussian curvature equation near an isolated boundary point
Daniela Kraus, Oliver Roth
A classical result of Nitsche [22] about the behaviour of the solutions to the Liouville equation ?u = 4e2u near isolated singularities is generalized to solutions of the Gaussian curvature equation ?u = -?(z)e2u where ? is a negative Hölder continuous function. As an application a higher-order version of the Yau-Ahlfors-Schwarz lemma for complete conformal Riemannian metrics is obtained.
