Complex analysis and minimal surfaces constitute deeply intertwined fields that have consistently enriched each other through mutual advances in theory and application. In this context, complex ...

The study of complex dynamics and automorphisms of manifolds centres on understanding the evolution of complex systems via iterative processes and the symmetries inherent in complex geometric spaces.

If f is an automorphism of a compact simply connected Kähler manifold with trivial canonical bundle that fixes a Kahler class, then the order of f is finite. We apply this well known result to ...

Let D = {p < 0} be a smooth domain of finite type in an almost complex manifold (M, J) of real dimension four. We assume that the defining function p is J-plurisubharmonic on a neighborhood of D̅. We ...