Smooth solutions to the complex plateau problem

The paper builds on work of Du, Gao, and Yau. main result provides a characterization smooth solutions, up to normalization, the complex Plateau problem for strongly pseudoconvex Calabi–Yau CR manifolds dimension $2n - 1 \geq 5$ in hypersurface case when $n = 2$. latter was completely solved by Yau 3$ but only partially Du As an application, we determine existence link-theoretic invariant normal isolated singularities that distinguishes points from singular ones.